Recent content by Barking_Mad

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    Can Time Exist at Absolute Zero?

    Does'nt the scientific method break down at absolute zero, and therefor it being pointless to question the logic of a situation therein using said method? You could say that "As we approach.." and "It appears.." but any information about that point can never be known with any certainty.
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    Learn SQL Basics - A Guide for Beginners

    You can also get eBooks free, google books and... "Yarrrr, Avast! Aharr me hearty!" ...and all that.
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    Electromagnetic Railgun Blasts Off

    Would'nt want to try to shoulder the recoil of sniper railgun lol esp at 10MJ :P
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    Infinite Loops - Symbolic Computer & The Human Mind

    There are examples where people fall into conscious behavioural patterns, addictions and habbits are examples i suppose (but there are others). However i was also thinking if it was subconscious and/or not something that could be decided on. Neuron death is something i was expecting to happen...
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    Video: Scientist plans Time Machine - Is this possible?

    I have my own Time-Machine. Unfortunatley it is limited to uni-directional motion through time. ;)
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    Infinite Loops - Symbolic Computer & The Human Mind

    Im curious if anyone knows if it is theoretically possible to place the human mind into an infinite loop in a similar manner to the placing an electronic computer into one. If not, why? What is principle physical/neurological process that prevents this from occurring?
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    Solving Sin(A)=Sin(B): Where did the 2nd Solution Go?

    sin(A)\ =\ \frac{a}{\left(a^{2}+b^{2}\right)^{\frac{1}{2}}} sin(B)\ =\ \frac{a}{\left(a^{2}+c^{2}\right)^{\frac{1}{2}}} sin(A) \times cos(A)\ =\ sin(B) \times cos(B) Did it for you :P
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    Solving a max() Function with Binary Operators

    ok, now i need to express that without the absolute function, or using polar or complex numbers. Could take me all week...
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    Solving a max() Function with Binary Operators

    hmm yeah, that's not exactly what i was looking for, apologies for lack of clarity. Im looking for an algebraic expresion of that function, as a fraction or something similar, without the need to use if or else. If that is possible, maybe it isnt.
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    Solving a max() Function with Binary Operators

    Hey i was wondering if someone could help me express this using standard binary operators. f(x,y,z)=\frac{max(0, (x-y) )}{z} i.e. Eliminate the max() function and write it using proper math. EDIT: max(a,b) simply chooses the largest value of the two variables.
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