Thank you very much, Oscar. Using the following code looks like a much better solution than my current Python code indeed.
np.gcd.reduce(np.transpose(a)) or np.gcd.reduce(a,1) The next question is how I can generate ndarray of h,k,l indices. This can be easily done from a Python list by using the following code. import numpy as np hkl_list=[] for h in range(0, max_h): for k in range(0, max_k): for l in range(0, max_l): hkl_local=[] hkl_local.append(h) hkl_local.append(k) hkl_local.append(l) hkl_list.append(hkl_local) hkl=np.array(hkl_list, dtype=np.int64) This code will generate a two-dimensional ndarray of h,k,l indices but is it possible to make a faster routine with NumPy? Regards, Dmitry ________________________________ From: Python-list <python-list-bounces+dpopov=anl....@python.org> on behalf of Popov, Dmitry Yu via Python-list <python-list@python.org> Sent: Thursday, July 11, 2024 2:25 PM To: avi.e.gr...@gmail.com <avi.e.gr...@gmail.com>; 'Popov, Dmitry Yu via Python-list' <python-list@python.org> Subject: Re: Relatively prime integers in NumPy Thank you for your interest. My explanation is too concise indeed, sorry. So far, I have used Python code with three enclosed 'for' loops for this purpose which is pretty time consuming. I'm trying to develop a NumPy based code to make this ZjQcmQRYFpfptBannerStart This Message Is From an External Sender This message came from outside your organization. ZjQcmQRYFpfptBannerEnd Thank you for your interest. My explanation is too concise indeed, sorry. So far, I have used Python code with three enclosed 'for' loops for this purpose which is pretty time consuming. I'm trying to develop a NumPy based code to make this procedure faster. This routine is kind of 'heart' of the algorithm to index of X-ray Laue diffraction patterns. In our group we have to process huge amount of such patterns. They are collected at a synchrotron radiation facility. Faster indexation routine would help a lot. This is the code I'm currently using. Any prompts how to implement it in NumPy would be highly appreciated. for h in range(0, max_h): for k in range(0, max_k): for l in range(0, max_l): chvec=1 maxmult=2 if h > 1: maxmult=h if k > 1: maxmult=k if l > 1: maxmult=l if h > 1: if maxmult > h: maxmult=h if k > 1: if maxmult > k: maxmult=k if l > 1: if maxmult > l: maxmult=l maxmult=maxmult+1 for innen in range(2, maxmult): if h in range(0, (max_h+1), innen): if k in range(0, (max_k+1), innen): if l in range(0, (max_l+1), innen): chvec=0 if chvec==1: # Only relatively prime integers h,k,l pass to this block of the code ________________________________ From: avi.e.gr...@gmail.com <avi.e.gr...@gmail.com> Sent: Thursday, July 11, 2024 1:22 PM To: Popov, Dmitry Yu <dpo...@anl.gov>; 'Popov, Dmitry Yu via Python-list' <python-list@python.org> Subject: RE: Relatively prime integers in NumPy Дмитрий, You may think you explained what you wanted but I do not see what result you expect from your examples. Your request is a bit too esoteric to be a great candidate for being built into a module like numpy for general purpose se but ZjQcmQRYFpfptBannerStart This Message Is From an External Sender This message came from outside your organization. ZjQcmQRYFpfptBannerEnd Дмитрий, You may think you explained what you wanted but I do not see what result you expect from your examples. Your request is a bit too esoteric to be a great candidate for being built into a module like numpy for general purpose se but I can imagine it could be available in modules build on top of numpy. Is there a reason you cannot solve this mostly outside numpy? It looks like you could use numpy to select the numbers you want to compare, then call one of many methods you can easily search for to see how to use python to make some list or other data structure for divisors of each number involved and then use standard methods to compare the lists and exact common divisors. If needed, you could then put the results back into your original data structure using numpy albeit the number of matches can vary. Maybe a better explanation is needed as I cannot see what your latter words about -1 and 1 are about. Perhaps someone else knows. -----Original Message----- From: Python-list <python-list-bounces+avi.e.gross=gmail....@python.org> On Behalf Of Popov, Dmitry Yu via Python-list Sent: Monday, July 8, 2024 3:10 PM To: Popov, Dmitry Yu via Python-list <python-list@python.org> Subject: Relatively prime integers in NumPy Dear Sirs. Does NumPy provide a simple mechanism to identify relatively prime integers, i.e. integers which don't have a common factor other than +1 or -1? For example, in case of this array: [[1,5,8], [2,4,8], [3,3,9]] I can imagine a function which would return array of common factors along axis 0: [1,2,3]. Those triples of numbers along axis 1 with the factor of1 or -1 would be relatively prime integers. Regards, Dmitry Popov Argonne, IL USA -- https://urldefense.us/v3/__https://mail.python.org/mailman/listinfo/python-list__;!!G_uCfscf7eWS!ZGK1ZXYgmC6cpNa1xTXVTNklhunjYiinwaDe_xE3sJyVs4ZcVgUB_v2FKvDzDspx7IzFCZI7JpFsiV5iH58P$ -- https://urldefense.us/v3/__https://mail.python.org/mailman/listinfo/python-list__;!!G_uCfscf7eWS!avZA_RNHnI2aBy2E2Z3kwPCY3B4aDtoxObit540PzHeIW_4s1Tkkq5NapXL3KzGXv2BTWbYQJHf6AskeTC-IEA$ -- https://mail.python.org/mailman/listinfo/python-list
