Problem: You are given two positive integers a and b. There are two possible operations: 

  1. multiply one of the numbers by some prime p; 
  2. divide one of the numbers on its prime factor p. 



What is the minimum number of operations required to obtain two integers having the same number of divisors? You are given several such pairs, you need to find the answer for each of them.

Input

The first line contains a single integer t (1 ≤ t ≤ 10^5) — the number of pairs of integers for which you are to find the answer.

Each of the next t lines contain two integers a_i and b_i (1 ≤ a_i, b_i ≤ 10^6).

Output

Output t lines — the i-th of them should contain the answer for the pair a_i, b_i.

Example

Input

8
9 10
100 17
220 70
17 19
4 18
32 20
100 32
224 385


Output

1
3
1
0
1
0
1
1

Note

These are the numbers with equal number of divisors, which are optimal to obtain in the sample test case: 

  * (27, 10), 4 divisors 
  * (100, 1156), 9 divisors 
  * (220, 140), 12 divisors 
  * (17, 19), 2 divisors 
  * (12, 18), 6 divisors 
  * (50, 32), 6 divisors 
  * (224, 1925), 12 divisors 



Note that there can be several optimal pairs of numbers.

Solution (in CPP):

Solution:
#include <bits/stdc++.h>
using namespace std;
const int INF = 1e9 + 7;
const long long INFL = 1e18 + 123;
const double PI = atan2(0, -1);
mt19937 tw(960172);
long long rnd(long long x, long long y) {
  static uniform_int_distribution<long long> d;
  return d(tw) % (y - x + 1) + x;
}
const int MAXV = 1e6 + 5;
int real_dist[289][289];
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    "36T:S:C:S>e:U:S:U6SFU6e>T:S:e>T:S6BBe6T:C2SBT636SFU:SBDB5?g:5?"
    "URYGgBhB6CeBf>fB5?4?e>6?gBVBU:U>g:5?f>VBE:e>e>g:fBfBf:e>f>f>e:S6eFgBV:f>g>"
    "U>5;f>f:D:D:D?gBT:U:f:V6S>f:V:f:g>5C5?e:5?UG6?5Cf>e>e:f:V6T>U>U:T>g>5?U>U>"
    "T>8?e>g>U:f>g>U6D:hBT>U:36h>T6T6h:D:h:7GgB5G6?;PHC5?gBfB6?e:5?gFf>eB6?g>g:"
    "S>e>UF6C5?6;D:fBF?e:5?6?D:f>T>gBU6eBHCG?e:5?g>U>U>e:f:f:SJ6?g:S>e>E;36eB5;"
    "S>e:TB7Gg:5G6OHGgB5Cf>e>eBE?T6e>67D:5?e>6?6?e>gGU>eBV:d>eB5?D:U?U6e:U6B?T:"
    "S:4;C2C;TGHC5GHGg:S>FKFKW?GKFCWGXB8GWGiFHKgK5GFGFGdFWKEK6GFKH;FCGGX?HKX;W?"
    "gBgBFG7:VKFGHKYBGKhJi?gBGCGGdFHC5CFGF;7GGKH7FCW;HKU>U>5CgBC>GKi?"
    "WCFCWKW75C7GX;GKW;WGU>6?6C5;4GFGhJW;h>5C5C77g?6CGCG35?FGF77GX;7?T6T>f:fJ7?"
    "eBhB7GT>gB5?e6d:U>g:5?gFV>D:fBV2T>E>V6e:f:T>e>eB4?6?S>D2S:f:U>C>E:e:57e:"
    "f6gBB:S:S:f:5?D:D:U>f:f:5?D:U>fBU6T6T6D23;S:fBR>C:S>U>D:S:e>e:f>S>T:C6B6T:"
    "g:U>U>gBT:36D:T>VFS:S>e>56T:D:V>e>U6e>e>e:S>YGg:5;5?F>5;U>gBTBe>eBeBf:77e:"
    "f:f>d>675;D:5Cf:U:fBgBfBV>D:S:S:f>V:6;f:5GT>U>4CE2S>U:SBeBU6S:f:5?T>5Cf:S>"
    "V:U>e>T6T:SFU>5CE>V:S>6?f6T6eBg>U>V>e6T:D6B6D?e:e>5?U>T6T6D:D?W6T>U>47B:f:"
    "e6e:4?eBg>e>U>TGg:S>S>e2T>S6e:E6E:e:E:U>3?B:U:S:D:e>R>C:S>U:S6T:f:U>f6e:"
    "S636S:f:d>S:U>F6T>T>5736T6T:E:U6B6T:S>D:e>U:T6e>U>e:D:T6T:g:T>57e:S6e>e:"
    "B6D:f>T>e:e:D:T6D6BBD:S:T>e6T:D6B6DB5;D:T6T>D2S>eBD:f>eBf:f>e>UNHCU>V>gBd>"
    "U>eB5;T:eBU:f>VBE:U>U>f6S>D>E:U6e>U:e>eBf:5?eBU6T6T6eB4:D:S>e:T:f:fBS6B:e>"
    "4;f>D:D:U>V6e:f:U>D:6?e:f:f:T6D?C6T>T>36D:D:E6S:S>U:U:D:f:S>e:C6h:T>U>U>T>"
    "U:D:D:hBe:S:S:V:36T>h:S>g:5C5Cf>e>kK7?F?gBW>U>eBg>U>D:5?e:57U:f:e>UBT>"
    "e6U2S>D:f:S>g:U:S>e:5?D:T6B:h6f:S>f:T6e>S:U>D2S>DBe:E6e:S:f6B:U:37e:C?gBU>"
    "f:S>TJV:T>V>D6T:S:f6B:T6T6S6e:UBU6T>D:D?D:f>T6T:f>T6D23;E:T636C;U6B6TCU6D?"
    "4?6CU>g>4PHC5G5CF;e>f>g:f6U:eBf>fB4?e:S:5?V:e>e>C:U:SBU:f:U>U>g>eBU:S>D:D?"
    "e>S:U>f:T>U>5;U:36T:h>f:e:S6eBD:U>TBS>UF5?g>eBU>U>8?U>5;e:T6T6eBD6T:D>T>e>"
    "e:g>D:f:fJg:e>e>e>4?e:e:SF5;f>D6TFe>D2SJg:DFDBgB7?6?gNHCU>V>gBC:U>e:S:R6D:"
    "U:e:UBE:36T>f6C:D:E2S6T6U:S:S>f:f:D:U6T6T6DBD:46S6e:S6T:U>S6C6B64?e:D:36D:"
    "V6T6e:56T:V>e:f:f:U6D?T6T>C:D6B:D:U6B6S:U6T:D:d:T:S:T:7?D:D>U>D>D:U>D:hBe>"
    "T:S:F:T636h:S:F25C5C5?e>kK7?F?FCV:5?g>U>E>e:e>fBf>7;T6e>eBT:f:5;C:e>4?U:U>"
    "6CfBf:e>e>D:e:h:f6T:e>U>T>5?U:T:D2SFgBf:T6e:C?T>eB57S>5;fB5CU>5?eJg>e>U:f:"
    "D:e:3?D6T>5?T>f:T>f>U6e>UGg:e:6?f:f:5?e:UCh>g>U6D;e>T6B?U:D;3G7?6GgB6?D:"
    "5GGKHCXOFGFKjFIKHKjFXGgOgBWKGC4KiOVOGCWOY;FGFKj?XGi?H;5G7C5CG>"
    "hOWKWOkFXG8OYC5GXG7GdFXCgBWKG;GCWOY;7Gi77GeBg>e>6GTBXOYCiG7GiOX;FGFKj?XGi?"
    "HKeBGCgBF;4G7GiJH?X>FG6?6;gC5GXG77gBWKG3gBG7F;f:D:e>gRYGg:f>6?4CW>U>F?E?6?"
    "F?5CfFW6eBg>4;6GWBh>eBGCV>U>FG6C5G5?e:f:D:eFfFhBgBW?5C5?GCD:5Cf:E?5CU6eBg>"
    "7?eBGCg:5GE:5?6?U>f:UC5CGC4Gf:5G7CV>U>FG6C5G5?V>f>T6T>8;f:5C6?5;U>U:S:8GU>"
    "5Cf:W6eBg>66e>W>FG6?6C5?YGg:S:e>D>57T6eBTBe>eBT>U:67B:f:D>e>675;D:"
    "5Cf6T6eBg>U>V>D:U:C2C:g:6;f:5GT>U>5CU6S>U:SBT>U6B:f:4?D:5Cf:T>V:S>g>T6T>"
    "fFg>5CU>g:S>6?f6T6eB6?U>g>e:e>U:S6D?S:S>f>T>S>T636CCg:e>U:3?D:f:f6B:57DCg>"
    "e>6C5PHCU>f>g:eBT>e:f6U>eBf>f>5CD:S>f:V:e>eBD:U>UBT:e:5Cf:f>e:U>U:S:D?d>S:"
    "S>g:U:fBf:S6T6T>h>f>D:S>eFU6T>gBS>e>U6gBg>e>U>8;T>U:e:36e>TBT6S:fBU:f>D:e:"
    "f:U:TJV:T>4?U>T>e>T6TJ6?e:f:DFe:S:SBD2SFDBGCgB6?gVkK7?g>eBfBU6eBUB4?e>6?U>"
    "U>f:U6eBE?f>VBE:e>e>V6T>U>U:S>g:5?e>U6eJVBV:U>g>U>5;f:U>D:e:D?U>T6T6e>V6B:"
    "e:W6e:V>DC5Cg:5?fGf>5?f>T6e:f>V6T>U>U:S>g:fBU>f:e>8;S:f>T6f:f:U:C:h>D:U:"
    "C2i:U6T:h:36i:7GGC5G6?;PHC5;f>g>5?T>g>VBe>eBg>f>6?e:D:fFf>6?5;D:f:E?T:f>4?"
    "U>6?eBf:f:e>8?6;f:5CV>U>5Cf:f:S:SJg>f>e:D:E?D:f:E;S>5;fF6?6?5C5O7C5Cf>g>T>"
    "U>E?T6e>4?U>6?e>6?e>e>gGU:e>g>4?5?U>U:UCg:5?T:S?e>D:D?U6R?DGFG6G7Gg:"
    "36eB6GW?GK5C7GXB8GWGXBGKUK5?FGFGdFWKEK6GFKH75C7GX;GKW;W?eBgB6?F:"
    "VKFGHKYBGKhJi?gBGCGGRBG?5?FGF76GFKH;FCW;HKS>U>f:fBD>GKi?WCFCWKW75C7GX;GKW;"
    "WGU>6?6C57dBFCWFW;h:5C5Cg:U?gBGCG;5?FGF77GX357e>U:S:fJ7?D2C6T>S:56T6e:d6T>"
    "e6S:U>U6B:f>e:T>E:U6D:f:46T6e>U>U>U>D:f:D6BBU>E:e:5;S:U>fBT6e:S:e6S:T6B:U>"
    "g:D:5?F:eBf:U>6?U:S:ECU:fBT>U:S>U>E:S6e>g:U>U>e:5?e:D:V2S:S>e>U:S>U:C27?f:"
    "5?e:W>e>D:V6e>56FG6?U>5CYGg:S:T>F6e6S>D:4:S6e:T:e:f6D2S:f>C6T6e6B:S:d6C:D:"
    "f:e:T6e:S:S:D6V6T2C:S>D:S:e:E:C:36TBT:T6D2S64;S6S>e2S:5;U>e>e>U:SFU6S:"
    "E6T636T6e:36C:e:S:T6D>T>D:f:D?C6T6U:U6U6e:U:C?U>T>D:47e:D2C?D:47cBgB6?U>5?"
    "D:5GGGiCFK6GHCh>7GFKhFGKUKFC5GWKTBFGEKgB7G7;6CGCW;GKG?FCU>"
    "6G7CF6EG5C7GXB7GhJW;5?6?FGdFG?5C5GF76G6GH;5GF?WGD:fBg>U>4:6GW;F?5?FGF75?"
    "6CG;7GG7FCe:f:5C6;4CFGVFW;g>eB5G6;U?g>FCW?eB5C5;FCG7g2S>g>T6TFg:5GHGFKFK7?"
    "FK7?VGFKX?7GXFhB7?FKW>GG8KhBGGFG4?FG7G3C7GDK5?eB7?F;4K8CWGH?7GX;GK5CgBFGF>"
    "7GeB6?FKc>gBFC3GFCTGi:S>g:5?f6EGWOEG5GFCGK4?FG7G3C7GDKh>U>5C5GTB5GG76GD?f:"
    "5GgBSFe:fB5GeB5?6GEC7GDC36eBf>T67?eBWCGGiFWC6GHG4KFGHKEGW?X?FCgBW7EGX?"
    "WCFCGCWB6GGGVFWGXFiBf:5GFGTBXCGKWK4GWGUKjB5C5GH;EGh>6CgBGBFCGCGB7GWJW?"
    "U6eB5C5?eFWKjF8C7G7GH>6GFGVFWGXFH?e>eB7?g:6CGGDGXFf>U>FCV>iB5C5GX>"
    "gBgBhFFGgFV6B:5Cg>4?D:5G5GF;6G5?FCG>hBFCWB7GUGeB5C5GRBFG4GfB5G775?6CG;"
    "7GG7F;U>U>6CF6EG5C7GH>6GVFW;U>6?FCSB7?e>5C57gB6G735?F77Ge>D:5?U>D:6GW;F?5?"
    "FGF3e>gBG76GF7FCD:f:5?e:dB5CVFF7V:e>eBg:U;f>6?F7e:5C5;gBG?g>D2S>6?gFg:"
    "5G8GHGEG8G6GW;VCGGW?WG7Oi>6G7?F>GKiF8C6GWG4G6GWKUGWKDGe>6?eBG;4K8GGGX;FGG?"
    "XKf>6GgBW>WGg>6G7?DCFGXG3CFGCCW>g:S>6?g:EGXKEK6CFGHCdB6CGKDGGKDGW:fBU>"
    "gBUB7CG?HGD;fBg:5C5OfBFGgBe>5C7?4?FG5Cg:36eBFCHCU>FGWG6KHC7?FKEO7GFKEG7CH?"
    "eBWGg:VKWCH?gB7GXB6?FGiF6GWFF:5Gg:5GfFjGFCWGEC7GDGh:5?FC5?EGh>"
    "eBFGVBfBFGFB5G6B57eBU6eB6C5KHK7KhB5GFKWB5?FCGB6CWFF7e:5?eB7;6C5GDCVFS>5CU>"
    "g>X:fBgBU>eB5CF>eBV>gBU6B:5GFCU6eB6GG?GC5C6GWB8?FGWBFGECf>6GFCeF7GECeB6?"
    "F7fB6GF;gB7?F;e>gBU>g>VKgBGGVB5GGBF;f>eB7?TBF;f>gBF7U>gBg:5Cg67GS:5?D:"
    "5CVBGCW?7;5CgBW7U>6C53fB57FCT:S>g:5?d>6CGB5;V:U>5?e:D7e:f:5?e>U>5;gB5;5?5?"
    "D2S>6CU6B:f>6G4CW>5?F7E?6GF75CWFW>eBgBG:6GWBh>gBFCR>5?FG3C7G4GD:f:5?e:"
    "eFhBFCG75C7;GKf:fB5GF65CT>eBgBe>gBGC4C5CCC76e>g:S>g:5CGK4G5C5C7GS>5?"
    "6G3C7GDGV6T>5CU>4:fB576G4;S>U>g:UFe:5C5Gf>e>6G4?6GS>eBg:36eB7?D:5CFGiBW?"
    "6G6GeFFCGG4GW?X?g>FCW;4CG?WC5CFGF>6G6GXFWGhBh:eB5Gg:E>G?6GFK4GFGUGX>fBgBG;"
    "4Gh>g>FChBFCFKW>6CWFG7S>5CU6eBTBFGXBh>gBGCW>gB6GWFFGGB7;T>U>6?e65C7CDGXBU:"
    "5?FC5?iBfB7Gi:f>6?gB6GW>U>6CU6B:ECU:5GFGW?5G6C7?V:gB5GgB7GUG5?eBFKC>5C4GU>"
    "gBg:5?6?F;7G7;5?D:fB7CU24Ce>gBG>gBVFF7e:f:5CUB7?e>eB5;gBgB77eB5;FC36T>6?D:"
    "E6fBF75;e:5C5;e:f>67gB635?S6T6eBgBeB5CUFF7U:S>eB6?U;f:5?F;S>e>e>5?6;U6e>6?"
    "D2SJ7?5GHGFK6G7?FG6?EC6GH?7GXFhBg>FKW:6GhFh>FCFC4?FG6G3C7G4Gf:eB7?6?"
    "dFhBFCG;6CG;GKeBfB5Cg>7GeBg>6Ge>gBFCeB6CEGW6S>6Cg:3;4CGK4GfB5C7Gf>"
    "5C6G4C7G3GV>T>e>FCVB5G776G4?U:fBgBUFf:fB5GU>f>gB6C6G5?T>FGg:36HC5GiGgB7G7?"
    "eB7?5KgBFG4?F76;5?eB7;EGF?7;fBgBG>eB6?6>5?FBV>D:5?eBUBXC5CGC4?6G3CW:f:5Cf:"
    "4?F:f>eBG:e:fBU>fBUB6;36e>5CUBfF7GhFV>5C5GW>e>6?F>5?VB67T6e>eBh6U>6Cc>FBT:"
    "S>g:U6V:S:U>g>T>e>g>f>gBU6eB6CU62";
map<unsigned long long, int> inds = {
    {0ull, 0},        {1ull, 1},        {2ull, 173},      {3ull, 223},
    {4ull, 247},      {5ull, 259},      {6ull, 268},      {7ull, 274},
    {8ull, 277},      {9ull, 278},      {10ull, 279},     {11ull, 280},
    {12ull, 281},     {13ull, 282},     {14ull, 283},     {15ull, 284},
    {16ull, 285},     {17ull, 286},     {18ull, 287},     {19ull, 288},
    {24ull, 2},       {25ull, 96},      {26ull, 128},     {27ull, 142},
    {28ull, 151},     {29ull, 157},     {30ull, 161},     {31ull, 162},
    {32ull, 163},     {33ull, 164},     {34ull, 165},     {35ull, 166},
    {36ull, 167},     {37ull, 168},     {38ull, 169},     {39ull, 170},
    {40ull, 171},     {41ull, 172},     {48ull, 174},     {49ull, 193},
    {50ull, 202},     {51ull, 208},     {52ull, 212},     {53ull, 213},
    {54ull, 214},     {55ull, 215},     {56ull, 216},     {57ull, 217},
    {58ull, 218},     {59ull, 219},     {60ull, 220},     {61ull, 221},
    {62ull, 222},     {72ull, 224},     {73ull, 231},     {74ull, 235},
    {75ull, 237},     {76ull, 238},     {77ull, 239},     {78ull, 240},
    {79ull, 241},     {80ull, 242},     {81ull, 243},     {82ull, 244},
    {83ull, 245},     {84ull, 246},     {96ull, 248},     {97ull, 250},
    {98ull, 251},     {99ull, 252},     {100ull, 253},    {101ull, 254},
    {102ull, 255},    {103ull, 256},    {104ull, 257},    {105ull, 258},
    {120ull, 260},    {121ull, 261},    {122ull, 262},    {123ull, 263},
    {124ull, 264},    {125ull, 265},    {126ull, 266},    {127ull, 267},
    {144ull, 269},    {145ull, 270},    {146ull, 271},    {147ull, 272},
    {148ull, 273},    {168ull, 275},    {169ull, 276},    {553ull, 3},
    {554ull, 50},     {555ull, 67},     {556ull, 76},     {557ull, 82},
    {558ull, 85},     {559ull, 86},     {560ull, 87},     {561ull, 88},
    {562ull, 89},     {563ull, 90},     {564ull, 91},     {565ull, 92},
    {566ull, 93},     {567ull, 94},     {568ull, 95},     {577ull, 97},
    {578ull, 108},    {579ull, 114},    {580ull, 118},    {581ull, 119},
    {582ull, 120},    {583ull, 121},    {584ull, 122},    {585ull, 123},
    {586ull, 124},    {587ull, 125},    {588ull, 126},    {589ull, 127},
    {601ull, 129},    {602ull, 133},    {603ull, 134},    {604ull, 135},
    {605ull, 136},    {606ull, 137},    {607ull, 138},    {608ull, 139},
    {609ull, 140},    {610ull, 141},    {625ull, 143},    {626ull, 144},
    {627ull, 145},    {628ull, 146},    {629ull, 147},    {630ull, 148},
    {631ull, 149},    {632ull, 150},    {649ull, 152},    {650ull, 153},
    {651ull, 154},    {652ull, 155},    {653ull, 156},    {673ull, 158},
    {674ull, 159},    {675ull, 160},    {1106ull, 175},   {1107ull, 181},
    {1108ull, 184},   {1109ull, 185},   {1110ull, 186},   {1111ull, 187},
    {1112ull, 188},   {1113ull, 189},   {1114ull, 190},   {1115ull, 191},
    {1116ull, 192},   {1130ull, 194},   {1131ull, 195},   {1132ull, 196},
    {1133ull, 197},   {1134ull, 198},   {1135ull, 199},   {1136ull, 200},
    {1137ull, 201},   {1154ull, 203},   {1155ull, 204},   {1156ull, 205},
    {1157ull, 206},   {1158ull, 207},   {1178ull, 209},   {1179ull, 210},
    {1180ull, 211},   {1659ull, 225},   {1660ull, 226},   {1661ull, 227},
    {1662ull, 228},   {1663ull, 229},   {1664ull, 230},   {1683ull, 232},
    {1684ull, 233},   {1685ull, 234},   {1707ull, 236},   {2212ull, 249},
    {12720ull, 4},    {12721ull, 24},   {12722ull, 33},   {12723ull, 38},
    {12724ull, 41},   {12725ull, 42},   {12726ull, 43},   {12727ull, 44},
    {12728ull, 45},   {12729ull, 46},   {12730ull, 47},   {12731ull, 48},
    {12732ull, 49},   {12744ull, 51},   {12745ull, 56},   {12746ull, 59},
    {12747ull, 60},   {12748ull, 61},   {12749ull, 62},   {12750ull, 63},
    {12751ull, 64},   {12752ull, 65},   {12753ull, 66},   {12768ull, 68},
    {12769ull, 69},   {12770ull, 70},   {12771ull, 71},   {12772ull, 72},
    {12773ull, 73},   {12774ull, 74},   {12775ull, 75},   {12792ull, 77},
    {12793ull, 78},   {12794ull, 79},   {12795ull, 80},   {12796ull, 81},
    {12816ull, 83},   {12817ull, 84},   {13273ull, 98},   {13274ull, 101},
    {13275ull, 102},  {13276ull, 103},  {13277ull, 104},  {13278ull, 105},
    {13279ull, 106},  {13280ull, 107},  {13297ull, 109},  {13298ull, 110},
    {13299ull, 111},  {13300ull, 112},  {13301ull, 113},  {13321ull, 115},
    {13322ull, 116},  {13323ull, 117},  {13826ull, 130},  {13827ull, 131},
    {13828ull, 132},  {25440ull, 176},  {25441ull, 177},  {25442ull, 178},
    {25443ull, 179},  {25444ull, 180},  {25464ull, 182},  {25465ull, 183},
    {292561ull, 5},   {292562ull, 13},  {292563ull, 17},  {292564ull, 18},
    {292565ull, 19},  {292566ull, 20},  {292567ull, 21},  {292568ull, 22},
    {292569ull, 23},  {292585ull, 25},  {292586ull, 27},  {292587ull, 28},
    {292588ull, 29},  {292589ull, 30},  {292590ull, 31},  {292591ull, 32},
    {292609ull, 34},  {292610ull, 35},  {292611ull, 36},  {292612ull, 37},
    {292633ull, 39},  {292634ull, 40},  {293114ull, 52},  {293115ull, 53},
    {293116ull, 54},  {293117ull, 55},  {293138ull, 57},  {293139ull, 58},
    {305281ull, 99},  {305282ull, 100}, {6728904ull, 6},  {6728905ull, 8},
    {6728906ull, 9},  {6728907ull, 10}, {6728908ull, 11}, {6728909ull, 12},
    {6728928ull, 14}, {6728929ull, 15}, {6728930ull, 16}, {6729457ull, 26},
    {154764793ull, 7}};
void solve() {
  vector<bool> bits;
  for (char c : encoded) {
    int cur = c;
    if (c > '\\') {
      --cur;
    }
    cur -= 50;
    for (int j = 0; j < 6; ++j) {
      bits.push_back(cur & (1 << j));
    }
  }
  int c = 0;
  for (int i = 0; i < 289; ++i) {
    for (int j = 0; j < 289; ++j) {
      for (int k = 0; k < 4; ++k) {
        real_dist[i][j] |= bits[c++] << k;
      }
    }
  }
  vector<int> sieve(MAXV);
  for (int i = 2; i < MAXV; ++i) {
    if (!sieve[i]) {
      sieve[i] = i;
      for (long long j = (long long)i * i; j < MAXV; j += i) {
        sieve[j] = i;
      }
    }
  }
  function<int(int)> get_ind = [&](int a) {
    vector<int> pows;
    map<int, int> cnt;
    int tmp = a;
    while (tmp > 1) {
      int div = sieve[tmp];
      cnt[div]++;
      tmp /= div;
    }
    for (pair<int, int> p : cnt) {
      pows.push_back(p.second);
    }
    sort(pows.begin(), pows.end());
    unsigned long long h = 0;
    for (int num : pows) {
      h = h * 23 + num;
    }
    return inds[h];
  };
  int t;
  cin >> t;
  for (int i = 0; i < t; ++i) {
    int a, b;
    cin >> a >> b;
    int ind1 = get_ind(a);
    int ind2 = get_ind(b);
    cout << real_dist[ind1][ind2] << "\n";
  }
}
int main() {
  cerr << fixed << setprecision(15);
  cout << fixed << setprecision(15);
  ios::sync_with_stdio(false);
  int tests = 1;
  for (int it = 1; it <= tests; ++it) {
    solve();
  }
  return 0;
}