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How to Sow[] until I've Reap[]'d enough?
Elements in `Reap` and `Sow`Reap, Sow with Parallelize: bad performance, why?Writing Faster Mathematica Code - Sow and Reap?Timing functions with Sow / Reap and AbsoluteTimingPoor performance from Manipulate and Sow-ReapBetter definitions of Reap and SowUnderstanding Sow and Reap documentationHow to use Reap and Sow instead of Append toReap and sow for BreadthFirstSearchI need an alternative to AppendTo using Reap and Sow
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I have a process that returns an unpredictable number of data points, and I'd like to run it repeatedly until I have a certain number of points.
My actual code is too complicated to use an illustration, so I wrote this toy example. fakeData[] will return 1-21 data points, and I want to run it until I have at least 100. But this code doesn't work because you can't take the so-far Length[] of a list that you're still building.
fakeData[n_] := RandomReal[1, 1 + RandomInteger[n]];
big = Reap[
While[Length[big] < 100, (* this doesn't work*)
Sow[fakeData[20]]]][[2, 1]]
I could just allocate 'big' as a Table with length 100 and copy each new small list into it, but then I'd have to discard some perfectly good data points I laboriously calculated, which is distasteful. Is there a better way?
sow-reap
$endgroup$
add a comment |
$begingroup$
I have a process that returns an unpredictable number of data points, and I'd like to run it repeatedly until I have a certain number of points.
My actual code is too complicated to use an illustration, so I wrote this toy example. fakeData[] will return 1-21 data points, and I want to run it until I have at least 100. But this code doesn't work because you can't take the so-far Length[] of a list that you're still building.
fakeData[n_] := RandomReal[1, 1 + RandomInteger[n]];
big = Reap[
While[Length[big] < 100, (* this doesn't work*)
Sow[fakeData[20]]]][[2, 1]]
I could just allocate 'big' as a Table with length 100 and copy each new small list into it, but then I'd have to discard some perfectly good data points I laboriously calculated, which is distasteful. Is there a better way?
sow-reap
$endgroup$
add a comment |
$begingroup$
I have a process that returns an unpredictable number of data points, and I'd like to run it repeatedly until I have a certain number of points.
My actual code is too complicated to use an illustration, so I wrote this toy example. fakeData[] will return 1-21 data points, and I want to run it until I have at least 100. But this code doesn't work because you can't take the so-far Length[] of a list that you're still building.
fakeData[n_] := RandomReal[1, 1 + RandomInteger[n]];
big = Reap[
While[Length[big] < 100, (* this doesn't work*)
Sow[fakeData[20]]]][[2, 1]]
I could just allocate 'big' as a Table with length 100 and copy each new small list into it, but then I'd have to discard some perfectly good data points I laboriously calculated, which is distasteful. Is there a better way?
sow-reap
$endgroup$
I have a process that returns an unpredictable number of data points, and I'd like to run it repeatedly until I have a certain number of points.
My actual code is too complicated to use an illustration, so I wrote this toy example. fakeData[] will return 1-21 data points, and I want to run it until I have at least 100. But this code doesn't work because you can't take the so-far Length[] of a list that you're still building.
fakeData[n_] := RandomReal[1, 1 + RandomInteger[n]];
big = Reap[
While[Length[big] < 100, (* this doesn't work*)
Sow[fakeData[20]]]][[2, 1]]
I could just allocate 'big' as a Table with length 100 and copy each new small list into it, but then I'd have to discard some perfectly good data points I laboriously calculated, which is distasteful. Is there a better way?
sow-reap
sow-reap
asked 8 hours ago
Jerry GuernJerry Guern
2,0329 silver badges35 bronze badges
2,0329 silver badges35 bronze badges
add a comment |
add a comment |
3 Answers
3
active
oldest
votes
$begingroup$
How about:
SeedRandom[1]
Reap[NestWhile[Join[#, Sow@fakeData[20]] &, , LessThan[100]@*Length]][[2, 1]]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254,
0.85584, 0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108,
0.203219, 0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994,
0.439824, 0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193,
0.390665, 0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194,
0.32461, 0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871,
0.188398, 0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267,
0.691003, 0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246,
0.578542, 0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029,
0.122614, 0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315,
0.346533, 0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529,
0.208461, 0.315747, 0.367579, 0.521331, 0.36944, 0.566759
Another similar possibility:
SeedRandom[1]
Reap[NestWhile[Length @ Sow @ fakeData[20] &, 0, LessThan[100] @* Plus, All]][[2, 1]]
same answer
$endgroup$
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
BecausefakeData
callsRandomReal
andRandomInteger
and these random functions can have reproducible results if you specify the seed.
$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With largeReap
s that could be prohibitive
$endgroup$
– b3m2a1
6 hours ago
add a comment |
$begingroup$
The straight forward solution is to simply count the number of points you have sown, i.e.:
big = Module[
count = 0,
Reap[
While[ count < 100, count += Length@Sow[fakeData[20]] ]
][[2,1]]
]
$endgroup$
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
add a comment |
$begingroup$
Here's a method that just uses Bag
since I think effectively that's what Reap
and Sow
are using. It's probably a bit slower than adding the lists directly and flattening after, but it's conceptually how you were thinking about the original problem:
bag = Internal`Bag[];
SeedRandom[1]
While[Internal`BagLength[bag] < 100,
Internal`StuffBag[bag, #] & /@ fakeData[20]
];
Internal`BagPart[bag, All]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254, 0.85584,
0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108, 0.203219,
0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994, 0.439824,
0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193, 0.390665,
0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194, 0.32461,
0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871, 0.188398,
0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267, 0.691003,
0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246, 0.578542,
0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029, 0.122614,
0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315, 0.346533,
0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529, 0.208461,
0.315747, 0.367579, 0.521331, 0.36944, 0.566759
$endgroup$
add a comment |
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3 Answers
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3 Answers
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active
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$begingroup$
How about:
SeedRandom[1]
Reap[NestWhile[Join[#, Sow@fakeData[20]] &, , LessThan[100]@*Length]][[2, 1]]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254,
0.85584, 0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108,
0.203219, 0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994,
0.439824, 0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193,
0.390665, 0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194,
0.32461, 0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871,
0.188398, 0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267,
0.691003, 0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246,
0.578542, 0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029,
0.122614, 0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315,
0.346533, 0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529,
0.208461, 0.315747, 0.367579, 0.521331, 0.36944, 0.566759
Another similar possibility:
SeedRandom[1]
Reap[NestWhile[Length @ Sow @ fakeData[20] &, 0, LessThan[100] @* Plus, All]][[2, 1]]
same answer
$endgroup$
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
BecausefakeData
callsRandomReal
andRandomInteger
and these random functions can have reproducible results if you specify the seed.
$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With largeReap
s that could be prohibitive
$endgroup$
– b3m2a1
6 hours ago
add a comment |
$begingroup$
How about:
SeedRandom[1]
Reap[NestWhile[Join[#, Sow@fakeData[20]] &, , LessThan[100]@*Length]][[2, 1]]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254,
0.85584, 0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108,
0.203219, 0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994,
0.439824, 0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193,
0.390665, 0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194,
0.32461, 0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871,
0.188398, 0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267,
0.691003, 0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246,
0.578542, 0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029,
0.122614, 0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315,
0.346533, 0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529,
0.208461, 0.315747, 0.367579, 0.521331, 0.36944, 0.566759
Another similar possibility:
SeedRandom[1]
Reap[NestWhile[Length @ Sow @ fakeData[20] &, 0, LessThan[100] @* Plus, All]][[2, 1]]
same answer
$endgroup$
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
BecausefakeData
callsRandomReal
andRandomInteger
and these random functions can have reproducible results if you specify the seed.
$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With largeReap
s that could be prohibitive
$endgroup$
– b3m2a1
6 hours ago
add a comment |
$begingroup$
How about:
SeedRandom[1]
Reap[NestWhile[Join[#, Sow@fakeData[20]] &, , LessThan[100]@*Length]][[2, 1]]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254,
0.85584, 0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108,
0.203219, 0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994,
0.439824, 0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193,
0.390665, 0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194,
0.32461, 0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871,
0.188398, 0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267,
0.691003, 0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246,
0.578542, 0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029,
0.122614, 0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315,
0.346533, 0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529,
0.208461, 0.315747, 0.367579, 0.521331, 0.36944, 0.566759
Another similar possibility:
SeedRandom[1]
Reap[NestWhile[Length @ Sow @ fakeData[20] &, 0, LessThan[100] @* Plus, All]][[2, 1]]
same answer
$endgroup$
How about:
SeedRandom[1]
Reap[NestWhile[Join[#, Sow@fakeData[20]] &, , LessThan[100]@*Length]][[2, 1]]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254,
0.85584, 0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108,
0.203219, 0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994,
0.439824, 0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193,
0.390665, 0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194,
0.32461, 0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871,
0.188398, 0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267,
0.691003, 0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246,
0.578542, 0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029,
0.122614, 0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315,
0.346533, 0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529,
0.208461, 0.315747, 0.367579, 0.521331, 0.36944, 0.566759
Another similar possibility:
SeedRandom[1]
Reap[NestWhile[Length @ Sow @ fakeData[20] &, 0, LessThan[100] @* Plus, All]][[2, 1]]
same answer
edited 8 hours ago
answered 8 hours ago
Carl WollCarl Woll
88k3 gold badges117 silver badges226 bronze badges
88k3 gold badges117 silver badges226 bronze badges
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
BecausefakeData
callsRandomReal
andRandomInteger
and these random functions can have reproducible results if you specify the seed.
$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With largeReap
s that could be prohibitive
$endgroup$
– b3m2a1
6 hours ago
add a comment |
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
BecausefakeData
callsRandomReal
andRandomInteger
and these random functions can have reproducible results if you specify the seed.
$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With largeReap
s that could be prohibitive
$endgroup$
– b3m2a1
6 hours ago
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Okay, thank you, that seems to do what exactly I wanted, now I just have to study docs for a while to understand how/why it works. :-) May I ask, why did you put that SeedRandom[1] in there? I don't see it's purpose, but I assume you had expert-level reasons.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Because
fakeData
calls RandomReal
and RandomInteger
and these random functions can have reproducible results if you specify the seed.$endgroup$
– rhermans
8 hours ago
$begingroup$
Because
fakeData
calls RandomReal
and RandomInteger
and these random functions can have reproducible results if you specify the seed.$endgroup$
– rhermans
8 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With large
Reap
s that could be prohibitive$endgroup$
– b3m2a1
6 hours ago
$begingroup$
One issue with this is that it doubles the memory cost, no? With large
Reap
s that could be prohibitive$endgroup$
– b3m2a1
6 hours ago
add a comment |
$begingroup$
The straight forward solution is to simply count the number of points you have sown, i.e.:
big = Module[
count = 0,
Reap[
While[ count < 100, count += Length@Sow[fakeData[20]] ]
][[2,1]]
]
$endgroup$
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
add a comment |
$begingroup$
The straight forward solution is to simply count the number of points you have sown, i.e.:
big = Module[
count = 0,
Reap[
While[ count < 100, count += Length@Sow[fakeData[20]] ]
][[2,1]]
]
$endgroup$
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
add a comment |
$begingroup$
The straight forward solution is to simply count the number of points you have sown, i.e.:
big = Module[
count = 0,
Reap[
While[ count < 100, count += Length@Sow[fakeData[20]] ]
][[2,1]]
]
$endgroup$
The straight forward solution is to simply count the number of points you have sown, i.e.:
big = Module[
count = 0,
Reap[
While[ count < 100, count += Length@Sow[fakeData[20]] ]
][[2,1]]
]
edited 8 hours ago
answered 8 hours ago
sakrasakra
2,95814 silver badges29 bronze badges
2,95814 silver badges29 bronze badges
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
add a comment |
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
That does not do what I wanted, that's just calling fakeData 100 times, when I only wanted to call it until it returned 100 points.
$endgroup$
– Jerry Guern
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
$begingroup$
Sorry, I misread your question. See updated answer.
$endgroup$
– sakra
8 hours ago
1
1
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
$begingroup$
Oh, I see, you're right, I can just manually track the length as I as to it. Thanks.
$endgroup$
– Jerry Guern
4 hours ago
add a comment |
$begingroup$
Here's a method that just uses Bag
since I think effectively that's what Reap
and Sow
are using. It's probably a bit slower than adding the lists directly and flattening after, but it's conceptually how you were thinking about the original problem:
bag = Internal`Bag[];
SeedRandom[1]
While[Internal`BagLength[bag] < 100,
Internal`StuffBag[bag, #] & /@ fakeData[20]
];
Internal`BagPart[bag, All]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254, 0.85584,
0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108, 0.203219,
0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994, 0.439824,
0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193, 0.390665,
0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194, 0.32461,
0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871, 0.188398,
0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267, 0.691003,
0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246, 0.578542,
0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029, 0.122614,
0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315, 0.346533,
0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529, 0.208461,
0.315747, 0.367579, 0.521331, 0.36944, 0.566759
$endgroup$
add a comment |
$begingroup$
Here's a method that just uses Bag
since I think effectively that's what Reap
and Sow
are using. It's probably a bit slower than adding the lists directly and flattening after, but it's conceptually how you were thinking about the original problem:
bag = Internal`Bag[];
SeedRandom[1]
While[Internal`BagLength[bag] < 100,
Internal`StuffBag[bag, #] & /@ fakeData[20]
];
Internal`BagPart[bag, All]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254, 0.85584,
0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108, 0.203219,
0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994, 0.439824,
0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193, 0.390665,
0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194, 0.32461,
0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871, 0.188398,
0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267, 0.691003,
0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246, 0.578542,
0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029, 0.122614,
0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315, 0.346533,
0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529, 0.208461,
0.315747, 0.367579, 0.521331, 0.36944, 0.566759
$endgroup$
add a comment |
$begingroup$
Here's a method that just uses Bag
since I think effectively that's what Reap
and Sow
are using. It's probably a bit slower than adding the lists directly and flattening after, but it's conceptually how you were thinking about the original problem:
bag = Internal`Bag[];
SeedRandom[1]
While[Internal`BagLength[bag] < 100,
Internal`StuffBag[bag, #] & /@ fakeData[20]
];
Internal`BagPart[bag, All]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254, 0.85584,
0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108, 0.203219,
0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994, 0.439824,
0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193, 0.390665,
0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194, 0.32461,
0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871, 0.188398,
0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267, 0.691003,
0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246, 0.578542,
0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029, 0.122614,
0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315, 0.346533,
0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529, 0.208461,
0.315747, 0.367579, 0.521331, 0.36944, 0.566759
$endgroup$
Here's a method that just uses Bag
since I think effectively that's what Reap
and Sow
are using. It's probably a bit slower than adding the lists directly and flattening after, but it's conceptually how you were thinking about the original problem:
bag = Internal`Bag[];
SeedRandom[1]
While[Internal`BagLength[bag] < 100,
Internal`StuffBag[bag, #] & /@ fakeData[20]
];
Internal`BagPart[bag, All]
0.00683794, 0.0936818, 0.474619, 0.310422, 0.153631, 0.31649, 0.337261,
0.470877, 0.32728, 0.124887, 0.113682, 0.988692, 0.970078, 0.908979,
0.964289, 0.741987, 0.819242, 0.539713, 0.012502, 0.439595, 0.169709,
0.771071, 0.998221, 0.179295, 0.901812, 0.661701, 0.162254, 0.85584,
0.00132041, 0.784942, 0.693806, 0.687592, 0.525913, 0.842108, 0.203219,
0.495244, 0.909835, 0.464522, 0.115059, 0.443676, 0.712994, 0.439824,
0.245655, 0.562932, 0.370393, 0.934574, 0.550753, 0.136193, 0.390665,
0.941924, 0.743334, 0.296465, 0.114065, 0.612737, 0.596194, 0.32461,
0.713441, 0.225573, 0.387218, 0.55637, 0.336226, 0.90315, 0.333871, 0.188398,
0.129602, 0.265823, 0.750065, 0.757875, 0.679856, 0.0740267, 0.691003,
0.571181, 0.921954, 0.559011, 0.341209, 0.757399, 0.856246, 0.578542,
0.866321, 0.641392, 0.474307, 0.197374, 0.172371, 0.448029, 0.122614,
0.146429, 0.0648023, 0.514557, 0.320289, 0.510485, 0.00828315, 0.346533,
0.0588742, 0.436849, 0.305532, 0.767718, 0.254158, 0.345529, 0.208461,
0.315747, 0.367579, 0.521331, 0.36944, 0.566759
answered 6 hours ago
b3m2a1b3m2a1
31.2k3 gold badges62 silver badges182 bronze badges
31.2k3 gold badges62 silver badges182 bronze badges
add a comment |
add a comment |
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