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OMNI-?\Prop:	
 ?
Seamless	
 ?Node	
 ?Classi?ca/on	
 ?
on	
 ?Arbitrary	
 ?Label	
 ?Correla/on	
Yuto	
 ?Yamaguchi?	
 ?
Christos	
 ?Faloutsos?	
 ?
Hiroyuki	
 ?Kitagawa?	
 ?
	
 ?
?U.	
 ?of	
 ?Tsukuba	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ?	
 ??CMU	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 1	
?	
?
Node	
 ?Classi?ca/on	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 2	
Find: correct labels of unlabeled nodes	
?
?
Our	
 ?focus	
 ?C	
 ?Label	
 ?correla/on	
 ?types	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 3	
Various	
 ?label	
 ?correla5on	
 ?types	
Homophily	
 Heterophily	
Mixed	
?	
 ?Exis/ng	
 ?algorithms:	
 ?
	
 ?prior	
 ?assump/on	
 ?needed	
 ?
	
 ?e.g.)	
 ?label	
 ?propaga*on	
 ?[Zhu+,2003]	
 ?
	
 ? 	
 ? 	
 ?assumes	
 ?homophily	
 ?
	
 ?
?	
 ?Our	
 ?algorithm:	
 ?
	
 ?no	
 ?prior	
 ?assump/on	
 ?
Contribu/ons	
Propose	
 ?OMNI-?\Prop:	
 ?a	
 ?node	
 ?classi?ca/on	
 ?algorithm	
 ?
?? Seamless	
 ?and	
 ?Accurate	
 ?
C? good	
 ?accuracy	
 ?on	
 ?arbitrary	
 ?label	
 ?correla/on	
 ?
?? Fast	
 ?
C? each	
 ?itera/on	
 ?is	
 ?linear	
 ?on	
 ?input	
 ?graph	
 ?size	
 ?
C? convergence	
 ?guarantee	
 ?
?? (Quasi-?\parameter	
 ?free)	
 ?-?\	
 ?omiZed	
 ?in	
 ?this	
 ?talk	
 ?for	
 ?brevity	
 ?	
 ?
C? Just	
 ?one	
 ?parameter	
 ?with	
 ?default	
 ?value	
 ?1	
 ?
C? No	
 ?parameter	
 ?to	
 ?tune	
 ?
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 4
ALGORITHM	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 5
Basic	
 ?Idea	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 6	
	
 ?	
If most of the neighbors of a node have the same label,
then the rest also have the same label.	
?
Most	
 ?neighbors	
 ?are	
 ?the	
 ?same	
 ?
┐?	
 ?the	
 ?rest	
 ?is	
 ?also	
 ?the	
 ?same	
Neighbors	
 ?have	
 ?di?erent	
 ?labels	
 ?
┐?	
 ?say	
 ?nothing	
	
 ?	
? 	
 ?	
?
How	
 ?it	
 ?works?	
 ?	
 ?	
 ?	
 ?	
 ?	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 7	
?? sij:	
 ?How	
 ?likely	
 ?node	
 ?i	
 ?has	
 ?label	
 ?j	
 ?
?? tij:	
 ?How	
 ?likely	
 ?the	
 ?neighbors	
 ?of	
 ?node	
 ?i	
 ?have	
 ?label	
 ?j	
Calculate	
 ?two	
 ?variables	
 ?recursively	
male	
male	
 male	
unknown	
male	
male	
 male	
male?	
most	
 ?friends	
 ?
are	
 ?males!	
I	
 ?am	
 ?a	
 ?male	
s-?\propaga5on	
 t-?\propaga5on	
s	
s	
s	
s	
??	
 ?aggrega/on	
 ?of	
 ?t	
??	
 ?aggrega/on	
 ?of	
 ?s	
t	
t	
t	
t	
you	
 ?are	
 ?
probably	
 ?males	
see	
 ?paper	
 ?for	
 ?details	
?	
 ?
THEORETICAL	
 ?RESULTS	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 8
Complexity	
 ?and	
 ?Convergence	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 9	
*	
 ?K:	
 ?#	
 ?labels	
 ?	
 ?	
 ?	
 ?N:	
 ?#	
 ?nodes	
 ?	
 ?	
 ?	
 ?M:	
 ?#	
 ?edges	
 ?
[Theorem 1 - complexity]
The time complexity of each iteration
of OMNI-Prop is O(K(N+M))	
[Theorem 2 - convergence]
OMNI-Prop always converges on arbitrary graphs
Theore/cal	
 ?connec/on	
 ?to	
 ?SSL	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 10	
Label	
 ?Propaga/on	
 ?[Zhu+,	
 ?2003]	
Original	
 ?graph	
 Twin	
 ?graph	
[Theorem 3 - equivalence]
The special case of OMNI-Prop is equivalent
to LP on twin graph
EXPERIMENTAL	
 ?RESULTS	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 11
Experimental	
 ?Segngs	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 12	
Datasets	
Baselines	
?? Label	
 ?Propaga/on	
 ?[Zhu+,	
 ?2003]	
 ?
?? Belief	
 ?Propaga/on
Results	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 13	
OMNI-?\Prop	
 ?(red	
 ?line)	
 ?almost	
 ?always	
 ?wins	
 ?on	
 ?all	
 ?datasets	
upper	
 ?	
 ?
be[er
Summary	
?? Proposed	
 ?OMNI-?\Prop	
 ?
C? Seamless	
 ?NL	
 ?on	
 ?arbitrary	
 ?label	
 ?correla/on	
 ?
C? Fast	
 ?
C? (Quasi-?\parameter	
 ?free)	
 ?
?? Theore/cally	
 ?
C? Linear	
 ?on	
 ?input	
 ?size	
 ?for	
 ?each	
 ?itera/on	
 ?
C? Always	
 ?converges	
 ?on	
 ?arbitrary	
 ?graphs	
 ?
C? special	
 ?case	
 ?=	
 ?LP	
 ?
?? Experimentally	
 ?
C? Almost	
 ?always	
 ?wins	
 ?on	
 ?all	
 ?5	
 ?datasets	
15/01/29	
 Yuto	
 ?Yamaguchi	
 ?-?\	
 ?AAAI2015	
 14
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Ad

OMNI-Prop: Seamless Node Classification on Arbitrary Label Correlation

  • 1. OMNI-?\Prop: ? Seamless ?Node ?Classi?ca/on ? on ?Arbitrary ?Label ?Correla/on Yuto ?Yamaguchi? ? Christos ?Faloutsos? ? Hiroyuki ?Kitagawa? ? ? ?U. ?of ?Tsukuba ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ? ??CMU 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 1 ? ?
  • 2. Node ?Classi?ca/on 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 2 Find: correct labels of unlabeled nodes ? ?
  • 3. Our ?focus ?C ?Label ?correla/on ?types 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 3 Various ?label ?correla5on ?types Homophily Heterophily Mixed ? ?Exis/ng ?algorithms: ? ?prior ?assump/on ?needed ? ?e.g.) ?label ?propaga*on ?[Zhu+,2003] ? ? ? ?assumes ?homophily ? ? ? ?Our ?algorithm: ? ?no ?prior ?assump/on ?
  • 4. Contribu/ons Propose ?OMNI-?\Prop: ?a ?node ?classi?ca/on ?algorithm ? ?? Seamless ?and ?Accurate ? C? good ?accuracy ?on ?arbitrary ?label ?correla/on ? ?? Fast ? C? each ?itera/on ?is ?linear ?on ?input ?graph ?size ? C? convergence ?guarantee ? ?? (Quasi-?\parameter ?free) ?-?\ ?omiZed ?in ?this ?talk ?for ?brevity ? ? C? Just ?one ?parameter ?with ?default ?value ?1 ? C? No ?parameter ?to ?tune ? 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 4
  • 6. Basic ?Idea 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 6 ? If most of the neighbors of a node have the same label, then the rest also have the same label. ? Most ?neighbors ?are ?the ?same ? ┐? ?the ?rest ?is ?also ?the ?same Neighbors ?have ?di?erent ?labels ? ┐? ?say ?nothing ? ? ? ?
  • 7. How ?it ?works? ? ? ? ? ? 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 7 ?? sij: ?How ?likely ?node ?i ?has ?label ?j ? ?? tij: ?How ?likely ?the ?neighbors ?of ?node ?i ?have ?label ?j Calculate ?two ?variables ?recursively male male male unknown male male male male? most ?friends ? are ?males! I ?am ?a ?male s-?\propaga5on t-?\propaga5on s s s s ?? ?aggrega/on ?of ?t ?? ?aggrega/on ?of ?s t t t t you ?are ? probably ?males see ?paper ?for ?details ? ?
  • 8. THEORETICAL ?RESULTS 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 8
  • 9. Complexity ?and ?Convergence 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 9 * ?K: ?# ?labels ? ? ? ?N: ?# ?nodes ? ? ? ?M: ?# ?edges ? [Theorem 1 - complexity] The time complexity of each iteration of OMNI-Prop is O(K(N+M)) [Theorem 2 - convergence] OMNI-Prop always converges on arbitrary graphs
  • 10. Theore/cal ?connec/on ?to ?SSL 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 10 Label ?Propaga/on ?[Zhu+, ?2003] Original ?graph Twin ?graph [Theorem 3 - equivalence] The special case of OMNI-Prop is equivalent to LP on twin graph
  • 11. EXPERIMENTAL ?RESULTS 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 11
  • 12. Experimental ?Segngs 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 12 Datasets Baselines ?? Label ?Propaga/on ?[Zhu+, ?2003] ? ?? Belief ?Propaga/on
  • 13. Results 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 13 OMNI-?\Prop ?(red ?line) ?almost ?always ?wins ?on ?all ?datasets upper ? ? be[er
  • 14. Summary ?? Proposed ?OMNI-?\Prop ? C? Seamless ?NL ?on ?arbitrary ?label ?correla/on ? C? Fast ? C? (Quasi-?\parameter ?free) ? ?? Theore/cally ? C? Linear ?on ?input ?size ?for ?each ?itera/on ? C? Always ?converges ?on ?arbitrary ?graphs ? C? special ?case ?= ?LP ? ?? Experimentally ? C? Almost ?always ?wins ?on ?all ?5 ?datasets 15/01/29 Yuto ?Yamaguchi ?-?\ ?AAAI2015 14