Recent content by mahch

absolutely true - this is the periodicity or the modulus. Since multiple 'rows' with their own modulus are superposed, the question still is how to formulate the superposition at number n.

Thank you - that covers my results - The Question I am most eager to get answered is: how to 'walk through the ONEs' of the combined indicator function. That is, a function walking me through the ONEs, or better even the other way around, walk me through the ZEROs. I think this should be could...

Yes sure, the numbers are going infinite, but the indicator function on the set ai has periodic behaviour. That is what I am aiming at. To illustrate take the following two simple sets to begin with: Let ai = { 7, 4, 7, 4, 7, 12, 3, 12 } and bj = { 12, 6, 11, 6, 12, 18, 5, 18 }...

Take two rows of respective length m and n: a1, a2, a3,..., am and b1, b2, b3, ..., bn. Then produce as follows the generated array Gai to contain these elements: a1, a1+a2, a1+a2+a3, ..., a1+..+am, a1+..+am+a1, a1+..+am+a1+a2, ... Alike produce the generated array Gbj to contain...

All clear ... a discount on my side. Meant are a,b element of {7,11,13,17,19,23,29,31}, that is wo. the trivial option. Thank for your reply.

I am working on a problem and encountered the following problem: Given a,b element of {1,7,11,13,17,19,23,29} and also given that : x,y element of N+{0}. Now I want to *formlulate* the numbers that are _not_ reachable by the equation : z = ax + by + 30xy The formula(tion) should tell...