{
localUrl: '../page/bayes_rule_odds.html',
arbitalUrl: 'https://arbital.com/p/bayes_rule_odds',
rawJsonUrl: '../raw/1x5.json',
likeableId: '848',
likeableType: 'page',
myLikeValue: '0',
likeCount: '8',
dislikeCount: '0',
likeScore: '8',
individualLikes: [
'AndrewMcKnight',
'RonnyFernandez',
'EranVax',
'IanPitchford',
'NateSoares',
'CamSpiers',
'SzymonWilczyski',
'NadeemMohsin'
],
pageId: 'bayes_rule_odds',
edit: '27',
editSummary: '',
prevEdit: '26',
currentEdit: '27',
wasPublished: 'true',
type: 'wiki',
title: 'Bayes' rule: Odds form',
clickbait: 'The simplest and most easily understandable form of Bayes' rule uses relative odds.',
textLength: '6053',
alias: 'bayes_rule_odds',
externalUrl: '',
sortChildrenBy: 'likes',
hasVote: 'false',
voteType: '',
votesAnonymous: 'false',
editCreatorId: 'EliezerYudkowsky',
editCreatedAt: '2016-10-13 00:56:37',
pageCreatorId: 'EliezerYudkowsky',
pageCreatedAt: '2016-02-08 01:43:10',
seeDomainId: '0',
editDomainId: 'AlexeiAndreev',
submitToDomainId: '0',
isAutosave: 'false',
isSnapshot: 'false',
isLiveEdit: 'true',
isMinorEdit: 'false',
indirectTeacher: 'false',
todoCount: '0',
isEditorComment: 'false',
isApprovedComment: 'true',
isResolved: 'false',
snapshotText: '',
anchorContext: '',
anchorText: '',
anchorOffset: '0',
mergedInto: '',
isDeleted: 'false',
viewCount: '33242',
text: '[summary: A form of [1lz Bayes' rule] that uses relative [1rb odds].\n\nSuppose we're trying to solve a mysterious murder, and we [1rm start out] thinking the odds of Professor Plum vs. Miss Scarlet committing the murder are 1 : 2, that is, Scarlet is twice as likely as Plum to have committed the murder. We then observe that the victim was bludgeoned with a lead pipe. If we think that Plum, *if* he commits a murder, is around 60% likely to use a lead pipe, and that Scarlet, *if* she commits a murder, would be around 6% likely to us a lead pipe, this implies [1rq relative likelihoods] of 10 : 1 for Plum vs. Scarlet using the pipe.\n\nThe [1rp posterior] odds for Plum vs. Scarlet, after observing the victim to have been murdered by a pipe, are $(1 : 2) \\times (10 : 1) = (10 : 2) = (5 : 1)$. We now think Plum is around five times as likely as Scarlet to have committed the murder.]\n\nOne of the more convenient forms of [1lz Bayes' rule] uses [1rb relative odds]. Bayes' rule says that, when you observe a piece of evidence $e,$ your [1rp posterior] odds $\\mathbb O(\\boldsymbol H \\mid e)$ for your hypothesis [-vector] $\\boldsymbol H$ given $e$ is just your [1rm prior] odds $\\mathbb O(\\boldsymbol H)$ on $\\boldsymbol H$ times the [-56s] $\\mathcal L_e(\\boldsymbol H).$\n\nFor example, suppose we're trying to solve a mysterious murder, and we start out thinking the odds of Professor Plum vs. Miss Scarlet committing the murder are 1 : 2, that is, Scarlet is twice as likely as Plum to have committed the murder [1rm a priori]. We then observe that the victim was bludgeoned with a lead pipe. If we think that Plum, *if* he commits a murder, is around 60% likely to use a lead pipe, and that Scarlet, *if* she commits a murder, would be around 6% likely to us a lead pipe, this implies [1rq relative likelihoods] of 10 : 1 for Plum vs. Scarlet using the pipe. The [1rp posterior] odds for Plum vs. Scarlet, after observing the victim to have been murdered by a pipe, are $(1 : 2) \\times (10 : 1) = (10 : 2) = (5 : 1)$. We now think Plum is around five times as likely as Scarlet to have committed the murder.\n\n# Odds functions\n\nLet $\\boldsymbol H$ denote a [-vector] of hypotheses. An odds function $\\mathbb O$ is a function that maps $\\boldsymbol H$ to a set of [-1rb]. For example, if $\\boldsymbol H = (H_1, H_2, H_3),$ then $\\mathbb O(\\boldsymbol H)$ might be $(6 : 2 : 1),$ which says that $H_1$ is 3x as likely as $H_2$ and 6x as likely as $H_3.$ An odds function captures our *relative* probabilities between the hypotheses in $\\boldsymbol H;$ for example, (6 : 2 : 1) odds are the same as (18 : 6 : 3) odds. We don't need to know the absolute probabilities of the $H_i$ in order to know the relative odds. All we require is that the relative odds are proportional to the absolute probabilities:\n$$\\mathbb O(\\boldsymbol H) \\propto \\mathbb P(\\boldsymbol H).$$\n\nIn the example with the death of Mr. Boddy, suppose $H_1$ denotes the proposition "Reverend Green murdered Mr. Boddy", $H_2$ denotes "Mrs. White did it", and $H_3$ denotes "Colonel Mustard did it". Let $\\boldsymbol H$ be the vector $(H_1, H_2, H_3).$ If these propositions respectively have [1rm prior] probabilities of 80%, 8%, and 4% (the remaining 8% being reserved for other hypotheses), then $\\mathbb O(\\boldsymbol H) = (80 : 8 : 4) = (20 : 2 : 1)$ represents our *relative* credences about the murder suspects — that Reverend Green is 10 times as likely to be the murderer as Miss White, who is twice as likely to be the murderer as Colonel Mustard.\n\n# Likelihood functions\n\nSuppose we discover that the victim was murdered by wrench. Suppose we think that Reverend Green, Mrs. White, and Colonel Mustard, *if* they murdered someone, would respectively be 60%, 90%, and 30% likely to use a wrench. Letting $e_w$ denote the observation "The victim was murdered by wrench," we would have $\\mathbb P(e_w\\mid \\boldsymbol H) = (0.6, 0.9, 0.3).$ This gives us a [-56s] defined as $\\mathcal L_{e_w}(\\boldsymbol H) = P(e_w \\mid \\boldsymbol H).$\n\n# Bayes' rule, odds form\n\nLet $\\mathbb O(\\boldsymbol H\\mid e)$ denote the [1rp posterior] odds of the hypotheses $\\boldsymbol H$ after observing evidence $e.$ [1xr Bayes' rule] then states:\n\n$$\\mathbb O(\\boldsymbol H) \\times \\mathcal L_{e}(\\boldsymbol H) = \\mathbb O(\\boldsymbol H\\mid e)$$\n\nThis says that we can multiply the relative prior credence $\\mathbb O(\\boldsymbol H)$ by the likelihood $\\mathcal L_{e}(\\boldsymbol H)$ to arrive at the relative posterior credence $\\mathbb O(\\boldsymbol H\\mid e).$ Because odds are invariant under multiplication by a positive constant, it wouldn't make any difference if the _likelihood_ function was scaled up or down by a constant, because that would only have the effect of multiplying the final odds by a constant, which does not affect them. Thus, only the [-1rq relative likelihoods] are necessary to perform the calculation; the absolute likelihoods are unnecessary. Therefore, when performing the calculation, we can simplify $\\mathcal L_e(\\boldsymbol H) = (0.6, 0.9, 0.3)$ to the relative likelihoods $(2 : 3 : 1).$\n\nIn our example, this makes the calculation quite easy. The prior odds for Green vs White vs Mustard were $(20 : 2 : 1).$ The relative likelihoods were $(0.6 : 0.9 : 0.3)$ = $(2 : 3 : 1).$ Thus, the relative posterior odds after observing $e_w$ = Mr. Boddy was killed by wrench are $(20 : 2 : 1) \\times (2 : 3 : 1) = (40 : 6 : 1).$ Given the evidence, Reverend Green is 40 times as likely as Colonel Mustard to be the killer, and 20/3 times as likely as Mrs. White.\n\nBayes' rule states that this *relative* proportioning of odds among these three suspects will be correct, regardless of how our remaining 8% probability mass is assigned to all other suspects and possibilities, or indeed, how much probability mass we assigned to other suspects to begin with. For a proof, see [1xr].\n\n# Visualization\n\n[560 Frequency diagrams], [1wy waterfall diagrams], and [1zm spotlight diagrams] may be helpful for explaining or visualizing the odds form of Bayes' rule.',
metaText: '',
isTextLoaded: 'true',
isSubscribedToDiscussion: 'false',
isSubscribedToUser: 'false',
isSubscribedAsMaintainer: 'false',
discussionSubscriberCount: '5',
maintainerCount: '2',
userSubscriberCount: '0',
lastVisit: '2016-02-27 17:44:07',
hasDraft: 'false',
votes: [],
voteSummary: [
'0',
'0',
'0',
'0',
'0',
'0',
'0',
'0',
'0',
'0'
],
muVoteSummary: '0',
voteScaling: '0',
currentUserVote: '-2',
voteCount: '0',
lockedVoteType: '',
maxEditEver: '0',
redLinkCount: '0',
lockedBy: '',
lockedUntil: '',
nextPageId: '',
prevPageId: '',
usedAsMastery: 'true',
proposalEditNum: '0',
permissions: {
edit: {
has: 'false',
reason: 'You don't have domain permission to edit this page'
},
proposeEdit: {
has: 'true',
reason: ''
},
delete: {
has: 'false',
reason: 'You don't have domain permission to delete this page'
},
comment: {
has: 'false',
reason: 'You can't comment in this domain because you are not a member'
},
proposeComment: {
has: 'true',
reason: ''
}
},
summaries: {
Summary: 'A form of [1lz Bayes' rule] that uses relative [1rb odds].\n\nSuppose we're trying to solve a mysterious murder, and we [1rm start out] thinking the odds of Professor Plum vs. Miss Scarlet committing the murder are 1 : 2, that is, Scarlet is twice as likely as Plum to have committed the murder. We then observe that the victim was bludgeoned with a lead pipe. If we think that Plum, *if* he commits a murder, is around 60% likely to use a lead pipe, and that Scarlet, *if* she commits a murder, would be around 6% likely to us a lead pipe, this implies [1rq relative likelihoods] of 10 : 1 for Plum vs. Scarlet using the pipe.\n\nThe [1rp posterior] odds for Plum vs. Scarlet, after observing the victim to have been murdered by a pipe, are $(1 : 2) \\times (10 : 1) = (10 : 2) = (5 : 1)$. We now think Plum is around five times as likely as Scarlet to have committed the murder.'
},
creatorIds: [
'NateSoares',
'EliezerYudkowsky',
'AlexeiAndreev'
],
childIds: [
'bayes_rule_odds_intro'
],
parentIds: [
'bayes_rule'
],
commentIds: [
'2g5'
],
questionIds: [],
tagIds: [
'b_class_meta_tag'
],
relatedIds: [],
markIds: [],
explanations: [
{
id: '2066',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '3',
isStrong: 'true',
everPublished: 'true'
},
{
id: '2113',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_odds_intro',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '2',
isStrong: 'true',
everPublished: 'true'
},
{
id: '5815',
parentId: 'bayes_rule_odds',
childId: '5f3',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-08-02 01:05:06',
level: '2',
isStrong: 'true',
everPublished: 'true'
},
{
id: '6499',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_fast_intro',
type: 'subject',
creatorId: 'EliezerYudkowsky',
createdAt: '2016-09-29 04:41:29',
level: '2',
isStrong: 'true',
everPublished: 'true'
}
],
learnMore: [
{
id: '5116',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_proof_math1',
type: 'subject',
creatorId: 'NateSoares',
createdAt: '2016-07-10 21:05:20',
level: '3',
isStrong: 'false',
everPublished: 'true'
},
{
id: '5811',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_multiple',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-08-02 00:58:51',
level: '3',
isStrong: 'false',
everPublished: 'true'
},
{
id: '5799',
parentId: 'bayes_rule_odds',
childId: 'bayes_log_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-08-02 00:35:31',
level: '2',
isStrong: 'false',
everPublished: 'true'
},
{
id: '5802',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_proportional',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-08-02 00:44:19',
level: '2',
isStrong: 'false',
everPublished: 'true'
},
{
id: '5162',
parentId: 'bayes_rule_odds',
childId: 'bayes_odds_to_probability',
type: 'subject',
creatorId: 'NateSoares',
createdAt: '2016-07-10 22:10:26',
level: '2',
isStrong: 'false',
everPublished: 'true'
}
],
requirements: [
{
id: '2061',
parentId: 'bayes_rule',
childId: 'bayes_rule_odds',
type: 'requirement',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '2',
isStrong: 'true',
everPublished: 'true'
},
{
id: '2063',
parentId: 'conditional_probability',
childId: 'bayes_rule_odds',
type: 'requirement',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '2',
isStrong: 'true',
everPublished: 'true'
},
{
id: '5127',
parentId: 'odds',
childId: 'bayes_rule_odds',
type: 'requirement',
creatorId: 'NateSoares',
createdAt: '2016-07-10 21:35:48',
level: '3',
isStrong: 'true',
everPublished: 'true'
},
{
id: '5634',
parentId: 'math2',
childId: 'bayes_rule_odds',
type: 'requirement',
creatorId: 'AlexeiAndreev',
createdAt: '2016-07-26 16:50:39',
level: '2',
isStrong: 'true',
everPublished: 'true'
}
],
subjects: [
{
id: '2065',
parentId: 'odds',
childId: 'bayes_rule_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '3',
isStrong: 'false',
everPublished: 'true'
},
{
id: '2066',
parentId: 'bayes_rule_odds',
childId: 'bayes_rule_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-06-17 21:58:56',
level: '3',
isStrong: 'true',
everPublished: 'true'
},
{
id: '5635',
parentId: 'bayes_rule',
childId: 'bayes_rule_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-07-26 16:54:00',
level: '3',
isStrong: 'false',
everPublished: 'true'
},
{
id: '5762',
parentId: 'likelihood_function',
childId: 'bayes_rule_odds',
type: 'subject',
creatorId: 'AlexeiAndreev',
createdAt: '2016-08-01 23:33:51',
level: '1',
isStrong: 'true',
everPublished: 'true'
}
],
lenses: [
{
id: '10',
pageId: 'bayes_rule_odds',
lensId: 'bayes_rule_odds_intro',
lensIndex: '0',
lensName: 'Intro',
lensSubtitle: '',
createdBy: '1',
createdAt: '2016-06-17 21:58:56',
updatedBy: '32',
updatedAt: '2016-07-08 15:42:10'
}
],
lensParentId: '',
pathPages: [],
learnMoreTaughtMap: {
'1x5': [
'1yd',
'1zg'
]
},
learnMoreCoveredMap: {
'1lz': [
'1yd',
'1zg',
'1zj',
'554'
]
},
learnMoreRequiredMap: {
'1x5': [
'1zg'
]
},
editHistory: {},
domainSubmissions: {},
answers: [],
answerCount: '0',
commentCount: '0',
newCommentCount: '0',
linkedMarkCount: '0',
changeLogs: [
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '20132',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '27',
type: 'newEdit',
createdAt: '2016-10-13 00:56:37',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '20084',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'deleteTeacher',
createdAt: '2016-10-11 18:39:26',
auxPageId: 'odds_technical',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '20078',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newTeacher',
createdAt: '2016-10-11 18:36:59',
auxPageId: 'odds_technical',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '19748',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newTeacher',
createdAt: '2016-09-29 04:41:29',
auxPageId: 'bayes_rule_fast_intro',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18187',
pageId: 'bayes_rule_odds',
userId: 'EricBruylant',
edit: '0',
type: 'newTag',
createdAt: '2016-08-02 18:30:43',
auxPageId: 'b_class_meta_tag',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18053',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newTeacher',
createdAt: '2016-08-02 01:05:07',
auxPageId: '5f3',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18048',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newTeacher',
createdAt: '2016-08-02 00:58:52',
auxPageId: 'bayes_rule_multiple',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18031',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newTeacher',
createdAt: '2016-08-02 00:44:20',
auxPageId: 'bayes_rule_proportional',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18023',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newTeacher',
createdAt: '2016-08-02 00:35:32',
auxPageId: 'bayes_log_odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '18009',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'deleteRequiredBy',
createdAt: '2016-08-02 00:29:58',
auxPageId: 'bayes_rule_functional',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17969',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'deleteTeacher',
createdAt: '2016-08-02 00:17:17',
auxPageId: 'bayes_rule_proof',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17966',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'deleteRequiredBy',
createdAt: '2016-08-02 00:15:25',
auxPageId: 'bayes_probability_notation_math1',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17951',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newSubject',
createdAt: '2016-08-01 23:33:52',
auxPageId: 'likelihood_function',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17949',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'deleteRequirement',
createdAt: '2016-08-01 23:32:53',
auxPageId: 'reads_algebra',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17533',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newSubject',
createdAt: '2016-07-26 16:54:00',
auxPageId: 'bayes_rule',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '17531',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '0',
type: 'newRequirement',
createdAt: '2016-07-26 16:50:40',
auxPageId: 'math2',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16519',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'deleteRequiredBy',
createdAt: '2016-07-10 22:21:11',
auxPageId: 'bayes_science_virtues',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16500',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'newTeacher',
createdAt: '2016-07-10 22:10:27',
auxPageId: 'bayes_odds_to_probability',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16414',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'newRequirement',
createdAt: '2016-07-10 21:35:49',
auxPageId: 'odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16404',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'newTeacher',
createdAt: '2016-07-10 21:27:23',
auxPageId: 'bayes_rule_proof',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16384',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'newTeacher',
createdAt: '2016-07-10 21:05:21',
auxPageId: 'bayes_rule_proof_math1',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16310',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '26',
type: 'newEdit',
createdAt: '2016-07-09 23:44:44',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16309',
pageId: 'bayes_rule_odds',
userId: 'AlexeiAndreev',
edit: '25',
type: 'newEdit',
createdAt: '2016-07-09 23:44:19',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16222',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '24',
type: 'newEdit',
createdAt: '2016-07-08 15:50:19',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16221',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '23',
type: 'newEdit',
createdAt: '2016-07-08 15:50:05',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16215',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'deleteTeacher',
createdAt: '2016-07-08 15:44:01',
auxPageId: '1x9',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16211',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'deleteTeacher',
createdAt: '2016-07-08 15:43:46',
auxPageId: '1x7',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16205',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'deleteChild',
createdAt: '2016-07-08 15:43:36',
auxPageId: '1x7',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16200',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'lensOrderChanged',
createdAt: '2016-07-08 15:42:03',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16199',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'lensOrderChanged',
createdAt: '2016-07-08 15:42:01',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16192',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '0',
type: 'deleteChild',
createdAt: '2016-07-08 15:40:36',
auxPageId: '1x9',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16161',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '22',
type: 'newEdit',
createdAt: '2016-07-08 15:07:10',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '16160',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '21',
type: 'newEdit',
createdAt: '2016-07-08 15:04:47',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15981',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '20',
type: 'newEdit',
createdAt: '2016-07-07 15:22:16',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15980',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '19',
type: 'newEdit',
createdAt: '2016-07-07 15:21:40',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15979',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '18',
type: 'newEdit',
createdAt: '2016-07-07 15:20:54',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15955',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '17',
type: 'newEdit',
createdAt: '2016-07-07 06:37:56',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15645',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '16',
type: 'newEdit',
createdAt: '2016-07-06 07:26:48',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15644',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '15',
type: 'newEdit',
createdAt: '2016-07-06 07:26:18',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15600',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '14',
type: 'newEdit',
createdAt: '2016-07-06 06:40:27',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '15599',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '13',
type: 'newEdit',
createdAt: '2016-07-06 06:40:06',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '8105',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '10',
type: 'newEdit',
createdAt: '2016-03-03 03:14:12',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '8104',
pageId: 'bayes_rule_odds',
userId: 'NateSoares',
edit: '9',
type: 'newEdit',
createdAt: '2016-03-03 03:12:45',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7436',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newRequiredBy',
createdAt: '2016-02-19 06:56:13',
auxPageId: 'bayes_science_virtues',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7430',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'deleteUsedAsTag',
createdAt: '2016-02-19 06:55:57',
auxPageId: 'bayes_science_virtues',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7424',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newUsedAsTag',
createdAt: '2016-02-19 06:55:35',
auxPageId: 'bayes_science_virtues',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7397',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newRequiredBy',
createdAt: '2016-02-18 20:44:51',
auxPageId: 'bayes_extraordinary_claims',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7208',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newTeacher',
createdAt: '2016-02-16 06:14:40',
auxPageId: '1x7',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7158',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newRequiredBy',
createdAt: '2016-02-16 05:35:49',
auxPageId: 'bayes_rule_details',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7104',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '8',
type: 'newEdit',
createdAt: '2016-02-14 00:08:03',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7103',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '7',
type: 'newEdit',
createdAt: '2016-02-14 00:06:39',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7096',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newTeacher',
createdAt: '2016-02-13 23:02:24',
auxPageId: 'bayes_rule_guide',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7059',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-13 21:26:40',
auxPageId: 'bayes_rule_proportional',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '7029',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-13 20:50:00',
auxPageId: 'bayes_rule_functional',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6996',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-13 20:01:39',
auxPageId: 'bayes_log_odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6971',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-13 19:03:12',
auxPageId: 'bayes_rule_multiple',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6849',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'deleteRequiredBy',
createdAt: '2016-02-11 04:00:13',
auxPageId: 'bayes_probability_notation',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6802',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-11 03:36:23',
auxPageId: 'bayes_probability_notation_math1',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6770',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newTeacher',
createdAt: '2016-02-11 03:08:45',
auxPageId: 'bayes_rule_odds_intro',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6710',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-10 20:55:57',
auxPageId: 'bayes_probability_notation',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6688',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'deleteRequiredBy',
createdAt: '2016-02-10 05:00:42',
auxPageId: 'bayes_rule_elimination',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6686',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newRequiredBy',
createdAt: '2016-02-10 05:00:35',
auxPageId: 'bayes_rule_elimination',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6612',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newTeacher',
createdAt: '2016-02-09 20:46:24',
auxPageId: '1x9',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6585',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newChild',
createdAt: '2016-02-08 05:16:44',
auxPageId: '1x9',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6575',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newTeacher',
createdAt: '2016-02-08 04:54:11',
auxPageId: 'bayes_rule_odds_intro',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6565',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newChild',
createdAt: '2016-02-08 04:52:51',
auxPageId: 'bayes_rule_odds_intro',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6550',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newChild',
createdAt: '2016-02-08 02:08:51',
auxPageId: '1x7',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6549',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '6',
type: 'newEdit',
createdAt: '2016-02-08 02:08:22',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6548',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '5',
type: 'newEdit',
createdAt: '2016-02-08 02:06:18',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6547',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '4',
type: 'newEdit',
createdAt: '2016-02-08 02:03:32',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6546',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '3',
type: 'newEdit',
createdAt: '2016-02-08 02:01:07',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6545',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '2',
type: 'newEdit',
createdAt: '2016-02-08 01:59:07',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6542',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '1',
type: 'newTeacher',
createdAt: '2016-02-08 01:44:06',
auxPageId: 'bayes_rule_odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6543',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '1',
type: 'newSubject',
createdAt: '2016-02-08 01:44:06',
auxPageId: 'bayes_rule_odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6541',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '1',
type: 'newEdit',
createdAt: '2016-02-08 01:43:10',
auxPageId: '',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6540',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newSubject',
createdAt: '2016-02-08 01:30:47',
auxPageId: 'odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6538',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'deleteRequirement',
createdAt: '2016-02-08 01:30:43',
auxPageId: 'odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6536',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newRequirement',
createdAt: '2016-02-08 01:22:04',
auxPageId: 'reads_algebra',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6534',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newRequirement',
createdAt: '2016-02-08 01:18:31',
auxPageId: 'conditional_probability',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6532',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newRequirement',
createdAt: '2016-02-08 01:18:28',
auxPageId: 'odds',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6530',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newRequirement',
createdAt: '2016-02-08 01:18:24',
auxPageId: 'bayes_rule',
oldSettingsValue: '',
newSettingsValue: ''
},
{
likeableId: '0',
likeableType: 'changeLog',
myLikeValue: '0',
likeCount: '0',
dislikeCount: '0',
likeScore: '0',
individualLikes: [],
id: '6528',
pageId: 'bayes_rule_odds',
userId: 'EliezerYudkowsky',
edit: '0',
type: 'newParent',
createdAt: '2016-02-08 01:17:20',
auxPageId: 'bayes_rule',
oldSettingsValue: '',
newSettingsValue: ''
}
],
feedSubmissions: [],
searchStrings: {},
hasChildren: 'true',
hasParents: 'true',
redAliases: {},
improvementTagIds: [],
nonMetaTagIds: [],
todos: [],
slowDownMap: 'null',
speedUpMap: 'null',
arcPageIds: 'null',
contentRequests: {
lessTechnical: {
likeableId: '4020',
likeableType: 'contentRequest',
myLikeValue: '0',
likeCount: '1',
dislikeCount: '0',
likeScore: '1',
individualLikes: [],
id: '179',
pageId: 'bayes_rule_odds',
requestType: 'lessTechnical',
createdAt: '2017-03-26 19:06:33'
},
moreWords: {
likeableId: '4109',
likeableType: 'contentRequest',
myLikeValue: '0',
likeCount: '1',
dislikeCount: '0',
likeScore: '1',
individualLikes: [],
id: '201',
pageId: 'bayes_rule_odds',
requestType: 'moreWords',
createdAt: '2018-01-29 06:41:20'
},
slowDown: {
likeableId: '3311',
likeableType: 'contentRequest',
myLikeValue: '0',
likeCount: '1',
dislikeCount: '0',
likeScore: '1',
individualLikes: [],
id: '25',
pageId: 'bayes_rule_odds',
requestType: 'slowDown',
createdAt: '2016-08-03 20:44:58'
}
}
}