Mailman 3 July 2003 - SciPy-User

SuperLU, UMFPACK, ...
by Nils Wagner July 4, 2003

July 4, 2003

Hi all, How do I invoke SuperLU and UMFPACK in scipy ? A small example illustrating the main features would be appreciated. Thanks in advance. Nils

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Re: SciPy-user digest, Vol 1 #430 - 4 msgs
by Cliff Martin July 3, 2003

July 3, 2003

Cliff Martin wrote: >> I'm trying to read a large ASCII file (each line has a carraige return) >> with elements separated by spaces(it can be variable due to large number >> differences). My code is below and the error message from the code >> follows. By the way the size of the array is 223 by 221. This read >> works quite well with a smaller file. What is the problem? >> >> A = scipy.io.read_array('c:/transfer/av56tst1.int') >> Traceback (most recent call last): >> File "<interactive input>", line 1, in ? >> File "C:\Python22\Lib\site-packages\scipy\io\array_import.py", line >> 369, in read_array >> outarr[k][row] = vals[k] >> ValueError: matrices are not aligned for copy >> > > This looks like one of the lines is not the same as the others (or is not being interpreted as the same). Are you sure each line has the same number of elements? Are there lines with text on them? If you send a copy of your file I can tell you specifically what's wrong. -Travis O. Travis, Attached is the file. Re-looking at the file , because it is different rows than columns the last line has only three elements vs. the other lines each having 10. This is an interferometry file in ASCII. I've stripped the headers because I know how to handle them and what I'm going to do. Thanks for the help. 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Re: help for the math-challenged
by Andrew Straw July 3, 2003

July 3, 2003

John Hunter wrote: >>>>>> "Andrew" == Andrew Straw <astraw(a)insightscientific.com> writes: > > Andrew> What is the "critical frequency", as mentioned in the help > Andrew> for scipy.signal.iirfilter? ("Wn -- a scalar or length-2 > Andrew> sequence giving the critical frequencies.") More > Andrew> specifically, for a 1st order filter, how is the classical > Andrew> time constant related to the critical frequency? By trial > Andrew> and error, I find 1.0/(3.19*tau*hz) works. In other > Andrew> words, this is the code I use: > > The critical frequency is the frequency at which there is 3dB of > attenuation of the signal amplitude. For a first order RC filter, > this is 1/RC = 1/tau (Hz). That's what I originally thought (and hence the question). However, my code (which you snipped out) works, which is a state I acheived only after I actually playing around with the output. Therefore, my question is not "is my code wrong?", but "why is my code right?". Then again I suppose there could be a bug in scipy and my code actually was right! Nah! Cheers! Andrew

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Fwd: scipy.signal.lfilter: memory leak fixed
by Andrew Straw July 3, 2003

July 3, 2003

From: Andrew Straw <astraw(a)insightscientific.com> Date: Thu Jul 3, 2003 6:31:52 PM Europe/Berlin To: scipy-user(a)scipy.net Subject: scipy.signal.lfilter: memory leak fixed Hi All, I found and fixed a memory leak when lfilter was called with initial conditions for the filter delays set in zi. Here's the patch. Please apply it to CVS. Cheers! Andrew

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help for the math-challenged
by Andrew Straw July 3, 2003

July 3, 2003

John Hunter wrote: >>>>>> "Andrew" == Andrew Straw <astraw(a)insightscientific.com> writes: > > Andrew> What is the "critical frequency", as mentioned in the help > Andrew> for scipy.signal.iirfilter? ("Wn -- a scalar or length-2 > Andrew> sequence giving the critical frequencies.") More > Andrew> specifically, for a 1st order filter, how is the classical > Andrew> time constant related to the critical frequency? By trial > Andrew> and error, I find 1.0/(3.19*tau*hz) works. In other > Andrew> words, this is the code I use: > > The critical frequency is the frequency at which there is 3dB of > attenuation of the signal amplitude. For a first order RC filter, > this is 1/RC = 1/tau (Hz). That's what I originally thought (and hence the question). However, my code (which you snipped out) works, which is a state I acheived only after I actually playing around with the output. Therefore, my question is not "is my code wrong?", but "why is my code right?". Then again I suppose there could be a bug in scipy and my code actually was right! Nah! Cheers! Andrew

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help for the math-challenged
by Andrew Straw July 3, 2003

July 3, 2003

Hi, I have what I presume is an easy question for anyone who knows their math, which I don't: What is the "critical frequency", as mentioned in the help for scipy.signal.iirfilter? ("Wn -- a scalar or length-2 sequence giving the critical frequencies.") More specifically, for a 1st order filter, how is the classical time constant related to the critical frequency? By trial and error, I find 1.0/(3.19*tau*hz) works. In other words, this is the code I use: b,a=scipy.signal.iirfilter(1,1.0/(3.19*tau*hz),btype='lowpass') So, my question, more specifically, is what is this 3.19 constant? Is there any way I could have gleaned that from reading the docstring or reading the source (which I did)? Or should I really go take that engineering math 101 course I've been avoiding all these years? Cheers! Andrew

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CONGRATULATIONS (CLAIM YOUR WINNINGS)
by betty claudia July 2, 2003

July 2, 2003

Subject: LOTTERY WINNING INFORMATION PREMIUM TRUST AGENCY (ACCREDITED LICENSED AGENT TO GLOBAL LOTTERY INTERNATIONAL) Ref. Nnumbe: 132/756/4007 Batch Number: 538901527-BB67 Sir/Madam We are pleased to inform you of the result of the Lottery Winners International programs held on the 1st may, 2003. Your e-mail address attached to ticket number 27511465896-6410 with serial number 3772-510 drew lucky numbers 7-14-88-23-31-45 which consequently won in the 1st category, you have therefore been approved for a lump sum pay out of US$ 1,000,000.00 (One Million United States Dollars) CONGRATULATIONS!!! Due to mix up of some numbers and names, we ask that you keep your winning information confidential until your claims has been processed and your money Remitted to you. This is part of our security protocol to avoid double claiming and unwarranted abuse of this program by some participants. All participants were selected through a computer ballot system drawn from over 20,000 company and 30,000,000 individual email addresses and names from all over the world. This promotional program takes place every three year. This lottery was promoted by the software corporation to compensate some few individuals with website and email addresses, we hope with part of your winning you will take part in our next year USD50 million international lottery. To file for your claim, please contact our FIDUCIAL Agent MR. ERIC DONALDS of GLOBAL Trust Agency of TEL: 0031-630-436-827 FAX: 0031-645-260-302 Email: ericdonaldson(a)hotmail.com Remember, all winning must be claimed not later than 28th of May 2003. After this date all unclaimed funds will be included in the next stake. Please note in order to avoid unnecessary delays and complications please remember to quote your reference number and batch numbers in all correspondence. Furthermore, should there be any change of address do inform our agent as soon as possible. Congratulations once more from our members of staff and thank you for being part of our promotional program. Note: Anybody under the age of 18 is automatically disqualified. Sincerely yours, Mrs. Betty Claudia Lottery Coordinator Subject: LOTTERY WINNING INFORMATION PREMIUM TRUST AGENCY (ACCREDITED LICENSED AGENT TO GLOBAL LOTTERY INTERNATIONAL) Ref. Nnumbe: 132/756/4007 Batch Number: 538901527-BB67 Sir/Madam We are pleased to inform you of the result of the Lottery Winners International programs held on the 1st may, 2003. Your e-mail address attached to ticket number 27511465896-6410 with serial number 3772-510 drew lucky numbers 7-14-88-23-31-45 which consequently won in the 1st category, you have therefore been approved for a lump sum pay out of US$ 1,000,000.00 (One Million United States Dollars) CONGRATULATIONS!!! Due to mix up of some numbers and names, we ask that you keep your winning information confidential until your claims has been processed and your money Remitted to you. This is part of our security protocol to avoid double claiming and unwarranted abuse of this program by some participants. All participants were selected through a computer ballot system drawn from over 20,000 company and 30,000,000 individual email addresses and names from all over the world. This promotional program takes place every three year. This lottery was promoted by the software corporation to compensate some few individuals with website and email addresses, we hope with part of your winning you will take part in our next year USD50 million international lottery. To file for your claim, please contact our FIDUCIAL Agent MR. ERIC DONALDS of GLOBAL Trust Agency of TEL: 0031-630-436-827 FAX: 0031-645-260-302 Email: ericdonaldson(a)hotmail.com Remember, all winning must be claimed not later than 28th of May 2003. After this date all unclaimed funds will be included in the next stake. Please note in order to avoid unnecessary delays and complications please remember to quote your reference number and batch numbers in all correspondence. Furthermore, should there be any change of address do inform our agent as soon as possible. Congratulations once more from our members of staff and thank you for being part of our promotional program. Note: Anybody under the age of 18 is automatically disqualified. Sincerely yours, Mrs. Betty Claudia Lottery Coordinator

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The Uncertainty Principle Is Untenable
by guest July 2, 2003

July 2, 2003

please reply to hdgbyi(a)public.guangzhou.gd.cn thank you. THE UNCERTAINTY PRINCIPLE IS UNTENABLE By re-analysing Heisenberg's Gamma-Ray Microscope experiment and the ideal experiment from which the uncertainty principle is derived, it is actually found that the uncertainty principle can not be obtained from them. It is therefore found to be untenable. Key words: uncertainty principle; Heisenberg's Gamma-Ray Microscope Experiment; ideal experiment Ideal Experiment 1 Heisenberg's Gamma-Ray Microscope Experiment A free electron sits directly beneath the center of the microscope's lens (please see AIP page http://www.aip.org/history/heisenberg/p08b.htm or diagram below) . The circular lens forms a cone of angle 2A from the electron. The electron is then illuminated from the left by gamma rays--high energy light which has the shortest wavelength. These yield the highest resolution, for according to a principle of wave optics, the microscope can resolve (that is, "see" or distinguish) objects to a size of dx, which is related to and to the wavelength L of the gamma ray, by the expression: dx = L/(2sinA) (1) However, in quantum mechanics, where a light wave can act like a particle, a gamma ray striking an electron gives it a kick. At the moment the light is diffracted by the electron into the microscope lens, the electron is thrust to the right. To be observed by the microscope, the gamma ray must be scattered into any angle within the cone of angle 2A. In quantum mechanics, the gamma ray carries momentum as if it were a particle. The total momentum p is related to the wavelength by the formula, p = h / L, where h is Planck's constant. (2) In the extreme case of diffraction of the gamma ray to the right edge of the lens, the total momentum would be the sum of the electron's momentum P'x in the x direction and the gamma ray's momentum in the x direction: P' x + (h sinA) / L', where L' is the wavelength of the deflected gamma ray. In the other extreme, the observed gamma ray recoils backward, just hitting the left edge of the lens. In this case, the total momentum in the x direction is: P''x - (h sinA) / L''. The final x momentum in each case must equal the initial x momentum, since momentum is conserved. Therefore, the final x momenta are equal to each other: P'x + (h sinA) / L' = P''x - (h sinA) / L'' (3) If A is small, then the wavelengths are approximately the same, L' ~ L" ~ L. So we have P''x - P'x = dPx ~ 2h sinA / L (4) Since dx = L/(2 sinA), we obtain a reciprocal relationship between the minimum uncertainty in the measured position, dx, of the electron along the x axis and the uncertainty in its momentum, dPx, in the x direction: dPx ~ h / dx or dPx dx ~ h. (5) For more than minimum uncertainty, the "greater than" sign may added. Except for the factor of 4pi and an equal sign, this is Heisenberg's uncertainty relation for the simultaneous measurement of the position and momentum of an object. Re-analysis To be seen by the microscope, the gamma ray must be scattered into any angle within the cone of angle 2A. The microscope can resolve (that is, "see" or distinguish) objects to a size of dx, which is related to and to the wavelength L of the gamma ray, by the expression: dx = L/(2sinA) (1) This is the resolving limit of the microscope and it is the uncertain quantity of the object's position. The microscope can not see the object whose size is smaller than its resolving limit, dx. Therefore, to be seen by the microscope, the size of the electron must be larger than or equal to the resolving limit. But if the size of the electron is larger than or equal to the resolving limit dx, the electron will not be in the range dx. Therefore, dx can not be deemed to be the uncertain quantity of the electron's position which can be seen by the microscope, but deemed to be the uncertain quantity of the electron's position which can not be seen by the microscope. To repeat, dx is uncertainty in the electron's position which can not be seen by the microscope. To be seen by the microscope, the gamma ray must be scattered into any angle within the cone of angle 2A, so we can measure the momentum of the electron. dPx is the uncertainty in the electron's momentum which can be seen by microscope. What relates to dx is the electron where the size is smaller than the resolving limit. When the electron is in the range dx, it can not be seen by the microscope, so its position is uncertain. What relates to dPx is the electron where the size is larger than or equal to the resolving limit .The electron is not in the range dx, so it can be seen by the microscope and its position is certain. Therefore, the electron which relates to dx and dPx respectively is not the same. What we can see is the electron where the size is larger than or equal to the resolving limit dx and has a certain position, dx = 0. Quantum mechanics does not rely on the size of the object, but on Heisenberg's Gamma-Ray Microscope experiment. The use of the microscope must relate to the size of the object. The size of the object which can be seen by the microscope must be larger than or equal to the resolving limit dx of the microscope, thus the uncertain quantity of the electron's position does not exist. The gamma ray which is diffracted by the electron can be scattered into any angle within the cone of angle 2A, where we can measure the momentum of the electron. What we can see is the electron which has a certain position, dx = 0, so that in no other position can we measure the momentum of the electron. In Quantum mechanics, the momentum of the electron can be measured accurately when we measure the momentum of the electron only, therefore, we have gained dPx = 0. And, dPx dx =0. (6) Ideal experiment 2 Single Slit Diffraction Experiment Suppose a particle moves in the Y direction originally and then passes a slit with width dx(Please see diagram below) . The uncertain quantity of the particle's position in the X direction is dx, and interference occurs at the back slit . According to Wave Optics , the angle where No.1 min of interference pattern is can be calculated by following formula: sinA=L/2dx (1) and L=h/p where h is Planck's constant. (2) So the uncertainty principle can be obtained dPx dx ~ h (5) Re-analysis According to Newton first law , if an external force in the X direction does not affect the particle, it will move in a uniform straight line, ( Motion State or Static State) , and the motion in the Y direction is unchanged .Therefore , we can learn its position in the slit from its starting point. The particle can have a certain position in the slit and the uncertain quantity of the position is dx =0. According to Newton first law , if the external force at the X direction does not affect particle, and the original motion in the Y direction is not changed , the momentum of the particle int the X direction will be Px=0 and the uncertain quantity of the momentum will be dPx =0. This gives: dPx dx =0. (6) No experiment negates NEWTON FIRST LAW. Whether in quantum mechanics or classical mechanics, it applies to the microcosmic world and is of the form of the Energy-Momentum conservation laws. If an external force does not affect the particle and it does not remain static or in uniform motion, it has disobeyed the Energy-Momentum conservation laws. Under the above ideal experiment , it is considered that the width of the slit is the uncertain quantity of the particle's position. But there is certainly no reason for us to consider that the particle in the above experiment has an uncertain position, and no reason for us to consider that the slit's width is the uncertain quantity of the particle. Therefore, the uncertainty principle, dPx dx ~ h (5) which is derived from the above experiment is unreasonable. Conclusion >From the above re-analysis , it is realized that the ideal experiment demonstration for the uncertainty principle is untenable. Therefore, the uncertainty principle is untenable. Reference: 1. Max Jammer. (1974) The philosophy of quantum mechanics (John wiley & sons , Inc New York ) Page 65 2. Ibid, Page 67 3. http://www.aip.org/history/heisenberg/p08b.htm Author : BingXin Gong Postal address : P.O.Box A111 YongFa XiaoQu XinHua HuaDu GuangZhou 510800 P.R.China E-mail: hdgbyi(a)public.guangzhou.gd.cn Tel: 86---20---86856616

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by Judy July 2, 2003

July 2, 2003

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read_array
by Cliff Martin July 1, 2003

July 1, 2003

I'm trying to read a large ASCII file (each line has a carraige return) with elements separated by spaces(it can be variable due to large number differences). My code is below and the error message from the code follows. By the way the size of the array is 223 by 221. This read works quite well with a smaller file. What is the problem? A = scipy.io.read_array('c:/transfer/av56tst1.int') Traceback (most recent call last): File "<interactive input>", line 1, in ? File "C:\Python22\Lib\site-packages\scipy\io\array_import.py", line 369, in read_array outarr[k][row] = vals[k] ValueError: matrices are not aligned for copy I'm running on a Windows 2000 platform. Thanks for any help. Cliff Martin

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