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pythia-12b-neuron-dataset-examples

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train · 47.2M rows

layer uint8 0 35	neuron uint16 0 20.5k	rank uint8 0 63	activation float32 -0 61.8	position uint8 0 15	text stringlengths 1 1.74k	id0 uint16 0 50.3k	id1 uint16 0 50.3k	id2 uint16 0 50.3k	id3 uint16 0 50.3k	id4 uint16 0 50.3k	id5 uint16 0 50.3k	id6 uint16 0 50.3k	id7 uint16 0 50.3k	id8 uint16 0 50.3k	id9 uint16 0 50.3k	id10 uint16 0 50.3k	id11 uint16 0 50.3k	id12 uint16 0 50.3k	id13 uint16 0 50.3k	id14 uint16 0 50.3k	id15 uint16 0 50.3k
35	20,384	24	4.472656	14	ibid_.), osserva che nessuno fa ricorso	487	301	4,414	582	31,058	677	66	1,161	295	405	26,162	4,195	15,438	263	601	21,267
35	20,384	25	4.453125	4	Open–Faced Lamb	9,807	1,253	39	2,575	25,852	367	447	4,846	187	187	6,377	848	187	187	424	40
35	20,384	26	4.453125	7	ászorulóbb csop	7,766	91	263	335	1,954	4,482	29,180	412	430	75	2,284	3,974	83	615	44,009	7,564
35	20,384	27	4.445313	9	sådan i det, og han er en vir	18,679	21,329	891	843	13	9,040	15,761	2,827	546	2,432	18,790	304	21,205	13	10,751	6,727
35	20,384	28	4.441406	12	:347 msgid "Color method" msgstr "Szí	27	23,568	187	10,619	346	6,573	1,332	3	187	10,653	346	46,840	1,950	10,602	1,954	69
35	20,384	29	4.4375	6	, Green Bean and Lamb	13	187	187	18,942	38,102	285	25,852	2,951	88	13	187	187	46	10,441	324	4,595
35	20,384	30	4.4375	9	David S. Brown Jack W. Hin	15,418	322	15	7,233	187	16,082	411	15	388	249	570	4,978	187	56	2,585	1,342
35	20,384	31	4.433594	9	us Hiddink of Anzhi Makh	316	388	2,016	750	273	743	91	5,801	353	18,980	607	76	7,080	253	18,069	323
35	20,384	32	4.394531	4	Green Bean and Lamb	187	18,942	38,102	285	25,852	2,951	88	187	187	3,594	2,591	25,852	44,840	49,643	342	30,149
35	20,384	33	4.390625	5	due a essi appa	1,955	247	3,265	74	622	66	279	80	13	299	1,161	4,274	67	4,692	2,963	74
35	20,384	34	4.386719	14	a Osetsku, ktoré kazia atmosfé	247	473	1,178	3,319	86	13	44,797	860	465	1,370	571	387	19,530	71	860	579
35	20,384	35	4.382813	11	ological community of Toronto, everyone knew each other. Fakh	1,975	3,114	273	13,533	13	4,130	3,260	1,016	643	15	401	18,980	610	434	22,077	8,058
35	20,384	36	4.382813	8	–430. . Wendy Cuth	1,253	34,230	15	187	187	15	42,167	330	3,097	589	1,641	251	13	795	21,663	454
35	20,384	37	4.378906	13	:41 Monster Energy Yamaha MotoGP‘s Ma	27	3,156	187	9,304	2,971	11,669	27,117	19,369	353	4,881	12,295	8,924	84	7,057	332	781
35	20,384	38	4.363281	12	state” conspiracy. BigDog, whose real name is Zakh	1,375	668	13,445	15	7,967	47,074	13	3,692	1,524	1,416	310	1,503	18,980	343	15,493	3,163
35	20,384	39	4.359375	12	öltje, és sima vereséget szen	2,381	5,792	5,173	13	24,868	948	66	1,670	373	860	788	256	5,282	1,272	3,592	15
35	20,384	40	4.355469	13	the unit every 6 to 12 months is important. Fakh	253	3,943	1,046	721	281	1,249	2,607	310	1,774	15	187	187	39	18,980	363	24,916
35	20,384	41	4.351563	12	n't-miss puddings include pear-and-ging	79	626	14	3,099	268	7,937	723	2,486	27,887	14	395	14	3,390	254	1,213	438
35	20,384	42	4.351563	11	Béla Bartók, Darius Milha	187	35	860	4,123	17,486	1,954	76	13	399	26,548	6,939	3,227	438	13	285	309
35	20,384	43	4.347656	7	ari, i quali fungono	1,792	13	891	4,426	74	794	19,835	80	4,204	1,307	5,391	4,054	23,611	15	473	376
35	20,384	44	4.347656	3	founders, Michael Rot	33,663	13	6,277	22,343	864	4,978	285	12,324	363	31,247	279	13	452	773	20,989	668
35	20,384	45	4.347656	3	founders, Michael Rot	33,663	13	6,277	22,343	864	4,978	285	12,324	363	31,247	279	313	15,617	273	7,967	15,454
35	20,384	46	4.34375	12	of harvard university for the year 1898 / by guy hins	273	4,230	12,299	9,835	323	253	807	42,122	1,227	407	5,599	288	968	22,604	15	1,359
35	20,384	47	4.34375	13	ber, the flamboyant Signor Adolfo Pire	589	13	253	892	1,369	899	386	8,714	263	2,006	311	4,786	367	603	25,658	15
35	20,384	48	4.339844	12	fatal to a finding of a de facto merger. See Lipp	15,444	281	247	4,560	273	247	372	32,924	24,362	15	2,594	418	5,265	561	362	15
35	20,384	49	4.339844	10	396 [30 P.2d 538]; Hins	38,024	544	1,229	367	15	19	69	43,139	2,194	388	968	21,733	362	15	27,353	13
35	20,384	50	4.335938	15	s $799 13-inch brake kit with drop sp	84	187	187	5	24	1,525	187	187	1,012	14	12,099	23,634	6,119	342	5,926	653
35	20,384	51	4.332031	14	ato, and Pine Nuts (page 98) and Green Bean and Lamb	4,611	13	285	34,289	427	14,298	313	6,377	10,508	10	285	6,115	38,102	285	25,852	2,951
35	20,384	52	4.320313	14	eva alla schiatta dei Bacchiadi ma, divenuto am	19,020	21,267	256	4,635	28,233	21,540	41,561	4,635	11,282	6,429	13	2,017	257	14,345	717	7,961
35	20,384	53	4.316406	6	ure of chocolate – especially Ghir	459	273	14,354	1,108	3,340	18,861	343	472	13,890	14,354	2	2,726	271	7,001	5,356	36,766
35	20,384	54	4.316406	7	a poco fa e vorrei essere mol	66	42,592	4,195	299	18,285	31,586	35,129	14,008	936	21,477	4,595	15	11,090	33,463	419	391
35	20,384	55	4.3125	10	psychologist Mihály Csíkszentmih	35,085	353	6,356	1,757	314	36,701	1,950	661	49,738	78	6,356	1,757	314	74	8,631	2,685
35	20,384	56	4.304688	14	digging in the most productive places." Indeed, in _1969,_ Fakh	28,063	275	253	954	19,303	5,053	449	8,079	13	275	795	25,892	8,291	401	18,980	610
35	20,384	57	4.296875	4	knob-and-sp	47,133	14	395	14	1,033	3,508	15,820	13	47,133	277	12,863	13	47,133	39,694	13	285
35	20,384	58	4.292969	10	Al Malki and Moto3™ rider Ma	1,219	353	1,278	74	285	353	4,881	20	14,313	30,340	7,057	332	781	17,721	6,621	2,339
35	20,384	59	4.292969	14	loro dalla Commissione. Esse infatti partecipano ora	37,938	49,315	5,399	70	15	9,615	339	2,192	26,797	629	886	532	4,692	258	376	32,239
35	20,384	60	4.289063	15	teenaged girl in outsize overalls. She had a nose ring, sp	11,332	2,961	3,226	275	562	3,281	4,583	84	15	1,500	574	247	11,480	5,818	13	653
35	20,384	61	4.28125	6	i tre capitoli fungono	74	2,578	43,395	10,424	794	19,835	80	4,204	5,398	15,959	355	1,551	80	1,448	19,048	5,135
35	20,384	62	4.28125	11	ellmann (2014). 12 Ibid. 13 Pore	437	8,420	186	9	6,759	481	1,249	20,140	15	2,145	367	410	442	186	261	186
35	20,384	63	4.277344	6	business with consumer review website operator Ang	2,136	342	10,630	2,278	4,422	5,572	4,965	466	434	5,552	326	352	8,686	1,390	807	15
35	20,385	0	6.445313	10	ic orbit for the guiding system $$\begin{aligned}	280	12,801	323	253	26,766	985	1,764	2,043	92	2,132	94	187	50,274	61	1,968	92
35	20,385	1	6.398438	13	cond1\]), the line element is given by $$\begin{aligned}	1,038	18	9,014	253	1,386	3,284	310	1,677	407	1,764	2,043	92	2,132	94	187	50,270
35	20,385	2	6.339844	12	and using the Markov property, we infer $$\begin{aligned}	285	970	253	25,228	2,867	13	359	9,441	1,764	2,043	92	2,132	94	187	72	9
35	20,385	3	6.246094	12	_4),\end{aligned}$$ where $$\begin{aligned}	64	21	10,853	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	41	64
35	20,385	4	6.238281	14	, -17, -0.3, 27773 in descending order.	13	428	1,166	13	428	17	15	20	13	28,043	3,655	275	16,317	1,340	15	187
35	20,385	5	6.214844	15	, describe a time machine. Now consider the null trajectory $$\begin{aligned}	13	6,266	247	673	5,145	15	3,954	1,908	253	3,635	18,974	1,764	2,043	92	2,132	94
35	20,385	6	6.207031	12	}}$ is given by equation , and $$\begin{aligned}	4,018	310	1,677	407	5,150	575	13	285	1,764	2,043	92	2,132	94	187	61	1,258
35	20,385	7	6.167969	10	conv\_vnc\]. Define $$\begin{aligned}	13,118	2,582	87	9,068	4,207	25,388	1,764	2,043	92	2,132	94	187	61	6,165	1,126	7,597
35	20,385	8	6.113281	12	)=\chi$. The associated stochastic process is $$\begin{aligned}	7,182	4,635	1,352	380	2,330	19,191	1,232	310	1,764	2,043	92	2,132	94	187	61	1,968
35	20,385	9	6.109375	14	} = 0.$$ This equation has the parametric solution $$\begin{aligned}	748	426	470	4,700	831	5,150	556	253	36,833	2,900	1,764	2,043	92	2,132	94	187
35	20,385	10	6.101563	15	$x\notin{\mathcal{X}}_\zeta^*$, $$\begin{aligned}	370	89	61	31,469	464	1,588	92	57	26,136	7,597	49,538	1,764	2,043	92	2,132	94
35	20,385	11	6.097656	12	(\[CGL\]), we change the variables $$\begin{aligned}	3,891	36	5,990	9,014	359	1,818	253	4,903	1,764	2,043	92	2,132	94	187	61	1,968
35	20,385	12	6.09375	15	2) \Big\},\end{aligned}$$ where $$\begin{aligned}	19	10	393	5,178	61	5,548	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94
35	20,385	13	6.074219	10	We introduce the auxiliary random variables $$\begin{aligned}	844	9,569	253	24,026	3,632	4,903	1,764	2,043	92	2,132	94	187	61	11,920	464	19,747
35	20,385	14	6.039063	13	array} \right\}.$$ Moreover, put $$\begin{aligned}	3,728	94	187	61	918	39,077	5,076	13	1,691	1,764	2,043	92	2,132	94	187	7
35	20,385	15	6.035156	13	zeta$ is infinitesimally small. Let $$\begin{aligned}	7,597	5	310	47,041	303	595	1,355	15	1,281	1,764	2,043	92	2,132	94	187	61
35	20,385	16	6.027344	10	{aligned}$$ and we define $$\begin{aligned}	92	2,132	2,138	285	359	4,853	1,764	2,043	92	2,132	94	187	61	1,968	92	78
35	20,385	17	6.023438	12	\geq 1$, we recursively define $$\begin{aligned}	61	5,090	337	1,366	359	17,910	1,242	4,853	1,764	2,043	92	2,132	94	187	7	45
35	20,385	18	6.019531	14	x_o,y_o\}$ given by $$\begin{aligned}	89	64	80	13	90	64	80	10,952	1,677	407	1,764	2,043	92	2,132	94	187
35	20,385	19	6.011719	8	}$$ where we set $$\begin{aligned}	2,138	835	359	873	1,764	2,043	92	2,132	94	187	10,494	1,926	6,190	464	3,342	247
35	20,385	20	6.011719	8	}$$ where, defining $$\begin{aligned}	2,138	835	13	13,947	1,764	2,043	92	2,132	94	187	39	5,977	8,275	708	9	67
35	20,385	21	5.996094	10	_2(x),$$ where $$\begin{aligned}	64	19	9	89	16,489	835	1,764	2,043	92	2,132	94	187	61	2,733	64	19
35	20,385	22	5.972656	11	2,\end{aligned}$$ where $$\begin{aligned}	19	1,337	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	71	7	48,936
35	20,385	23	5.96875	13	end{aligned}$$ and the stationary solution is $$\begin{aligned}	423	92	2,132	2,138	285	253	17,429	2,900	310	1,764	2,043	92	2,132	94	187	61
35	20,385	24	5.96875	13	end{aligned}$$ and the stationary solution is $$\begin{aligned}	423	92	2,132	2,138	285	253	17,429	2,900	310	1,764	2,043	92	2,132	94	187	61
35	20,385	25	5.96875	13	end{aligned}$$ and the stationary solution is $$\begin{aligned}	423	92	2,132	2,138	285	253	17,429	2,900	310	1,764	2,043	92	2,132	94	187	61
35	20,385	26	5.964844	15	any $n \in {\mathbf{N}}$. Define $$\begin{aligned}	667	370	79	393	249	1,926	2,407	92	47	11,971	25,388	1,764	2,043	92	2,132	94
35	20,385	27	5.960938	14	S})^4 \},\end{aligned}$$ where $$\begin{aligned}	52	21,161	21	393	5,548	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187
35	20,385	28	5.960938	10	},\end{aligned}$$ where $$\begin{aligned}	5,548	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	393	1,124	92	18
35	20,385	29	5.957031	14	j^2 = 0$. A change of coordinates $$\begin{aligned}	75	63	19	426	470	1,352	329	1,818	273	11,627	1,764	2,043	92	2,132	94	187
35	20,385	30	5.953125	11	split}\end{aligned}$$ where $$\begin{aligned}	9,148	889	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	61	2,009	416
35	20,385	31	5.949219	13	. Combining spherical symmetry with a generic impact angle $$\begin{aligned}	15	39,369	19,474	10,377	342	247	12,314	3,486	6,907	1,764	2,043	92	2,132	94	187	50
35	20,385	32	5.945313	6	the dynamics $$\begin{aligned}	253	8,062	1,764	2,043	92	2,132	94	187	69	58	4,932	18	1,337	2,265	24,661	85
35	20,385	33	5.941406	5	Define $$\begin{aligned}	36,906	1,764	2,043	92	2,132	94	187	50,274	464	2,690	92	7,047	7,294	79	1,926	2,690
35	20,385	34	5.941406	11	j)^2.$$ Here we put $$\begin{aligned}	75	4,800	19	4,700	3,856	359	1,691	1,764	2,043	92	2,132	94	187	7	89	578
35	20,385	35	5.929688	14	)$ for $i \in I$. We put $$\begin{aligned}	1,009	323	370	74	393	249	309	1,352	844	1,691	1,764	2,043	92	2,132	94	187
35	20,385	36	5.925781	15	}})$. By direct computation, from formula , there holds $$\begin{aligned}	39,049	2,896	1,480	13,782	13	432	7,212	575	13	627	6,556	1,764	2,043	92	2,132	94
35	20,385	37	5.925781	13	1,\ldots,L-1$, where $$\begin{aligned}	18	1,337	5,589	13	45	14	18	1,366	835	1,764	2,043	92	2,132	94	187	61
35	20,385	38	5.921875	8	{\theta}}$, where $$\begin{aligned}	464	3,124	12,460	835	1,764	2,043	92	2,132	94	187	61	5,664	464	3,124	4,689	1,156
35	20,385	39	5.917969	8	_4,$$ where $$\begin{aligned}	64	21	11,227	835	1,764	2,043	92	2,132	94	187	61	2,009	367	64	18	29,722
35	20,385	40	5.914063	11	hat\])]{}, and also we set $$\begin{aligned}	7,856	3,851	3,455	285	671	359	873	1,764	2,043	92	2,132	94	187	61	8,752	2,386
35	20,385	41	5.910156	7	case. Define $$\begin{aligned}	1,083	15	25,388	1,764	2,043	92	2,132	94	187	61	5,844	464	2,461	94	708	426
35	20,385	42	5.910156	9	counit satisfy the identities $$\begin{aligned}	2,258	262	10,517	253	22,925	1,764	2,043	92	2,132	94	187	50,274	464	4,519	1,603	73
35	20,385	43	5.898438	12	The critical set of $f$ is $$\begin{aligned}	510	4,619	873	273	370	71	5	310	1,764	2,043	92	2,132	94	187	61	2,690
35	20,385	44	5.894531	11	{array} \right),$$ where $$\begin{aligned}	92	3,728	94	393	918	16,489	835	1,764	2,043	92	2,132	94	187	61	3,582	61
35	20,385	45	5.894531	14	1}\{X_k=x\}.$$ Then, $$\begin{aligned}	18	47,202	57	64	76	30	89	39,077	2,635	13	1,764	2,043	92	2,132	94	187
35	20,385	46	5.894531	14	*]{} for $x$ under $s$ as $$\begin{aligned}	4,622	323	370	89	5	762	370	84	5	347	1,764	2,043	92	2,132	94	187
35	20,385	47	5.890625	15	standing]). Morgenstern’s copula reads $$\begin{aligned}	6,924	2,498	4,922	1,541	296	1,808	457	84	5,440	3,627	9,563	1,764	2,043	92	2,132	94
35	20,385	48	5.886719	11	2}},\end{aligned}$$ with $$\begin{aligned}	19	23,102	423	92	2,132	2,138	342	1,764	2,043	92	2,132	94	187	39	578	18
35	20,385	49	5.882813	8	{aligned}$$ where $$\begin{aligned}	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	61	7,597	64	17	9	85
35	20,385	50	5.882813	8	{aligned}$$ where $$\begin{aligned}	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	61	1,274	6,921	187	61	2,043
35	20,385	51	5.882813	8	{aligned}$$ where $$\begin{aligned}	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	464	38,013	92	70	599	1,163
35	20,385	52	5.882813	8	{aligned}$$ where $$\begin{aligned}	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	49	64	18	29,722	95	19
35	20,385	53	5.882813	8	{aligned}$$ where $$\begin{aligned}	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	61	1,968	92	324	615	82
35	20,385	54	5.871094	11	N),\end{aligned}$$ where $$\begin{aligned}	427	10,853	423	92	2,132	2,138	835	1,764	2,043	92	2,132	94	187	61	1,968	92
35	20,385	55	5.871094	14	^2$ over repeated trades with the same information $$\begin{aligned}	63	19	5	689	6,015	28,587	342	253	1,072	1,491	1,764	2,043	92	2,132	94	187
35	20,385	56	5.863281	13	, at $t_0$, we denote $$\begin{aligned}	13	387	370	85	64	17	1,366	359	9,173	1,764	2,043	92	2,132	94	187	393
35	20,385	57	5.859375	7	$ and define $$\begin{aligned}	5	285	4,853	1,764	2,043	92	2,132	94	187	5,977	1,906	9	89	4,010	260	2,253
35	20,385	58	5.859375	11	{w}}}} \xi$ where $$\begin{aligned}	92	88	10,187	393	2,981	5	835	1,764	2,043	92	2,132	94	187	61	2,981	426
35	20,385	59	5.859375	12	If $k<s$, compute $$\begin{aligned}	50,276	2,042	370	76	29	84	1,366	11,897	1,764	2,043	92	2,132	94	187	50,266	44

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