mincalct.m Modification of
mincalc . Assumes mincalc
has been run, calls for new target vectors and performs same calculations as mincalc.
% MINCALCT file mincalct.m Aditional target probabilities
% Version of 9/1/93 Updated for version 5 on 6/6/97
% Assumes a data file which includes% 1. Call for minvecq to set q basic minterm vectors.
% 2. Data vectors DV. The first combination is always A|Ac.% 3. Row matrix DP of data probabilities. The first entry is always 1.
TV = input('Enter matrix of target Boolean combinations ');[md,nd] = size(DV);[mt,nt] = size(TV);MT = 1:mt;
rd = rank(DV);CT = zeros(1,mt); % Identification of computable target probabilities
for j = 1:mtCT(j) = rd == rank([DV;TV(j,:)]);end
ct = find(CT);CCT = TV(ct,:)/DV; % Determination of coefficients for computable targets
ctp = DP*CCT'; % Determination of probabilitiesdisp(' Computable target probabilities')
disp([MT(ct); ctp]')
minprob.mfunction y = minprob(p) calculates minterm probabilities
for the basic probabilities in row or column vector
p . Uses the m-functions
mintable, colcopy .
function y = minprob(p)
% MINPROB y = minprob(p) Minterm probs for independent events% Version of 4/7/96
% p is a vector [P(A1) P(A2) ... P(An)], with
% {A1,A2, ... An} independent.% y is the row vector of minterm probabilities
% Uses the m-functions mintable, colcopyn = length(p);
M = mintable(n);a = colcopy(p,2^n); % 2^n columns, each the vector p
m = a.*M + (1 - a).*(1 - M); % Puts probabilities into the minterm% pattern on its side (n by 2^n)
y = prod(m); % Product of each column of m
imintest.mfunction y = imintest(pm) checks minterm probabilities
for independence.
function y = imintest(pm)
% IMINTEST y = imintest(pm) Checks minterm probs for independence% Version of 1/25//96
% Checks minterm probabilities for independence% Uses the m-functions mintable and minprob
m = length(pm);n = round(log(m)/log(2));
if m ~= 2^ny = 'The number of minterm probabilities is incorrect';
elseP = mintable(n)*pm';
pt = minprob(P');a = fix(n/2);
s = abs(pm - pt)>1e-7;
if sum(s)>0
disp('The class is NOT independent')disp('Minterms for which the product rule fails')
y = reshape(s,2^a,2^(n-a));else
y = 'The class is independent';end
end
ikn.mfunction y = ikn(P,k) determines the probability of the
occurrence of exactly
k of the
n independent events whose probabilities are in row or
column vector
P (
k may be a row or column vector of nonnegative integers
less than or equal to
n ).
function y = ikn(P,k)
% IKN y = ikn(P,k) Individual probabilities of k of n successes% Version of 5/15/95
% Uses the m-functions mintable, minprob, csortn = length(P);
T = sum(mintable(n)); % The number of successes in each mintermpm = minprob(P); % The probability of each minterm
[t,p]= csort(T,pm); % Sorts and consolidates success numbers
% and adds corresponding probabilitiesy = p(k+1);
fullerene is a bucky ball aka Carbon 60 molecule. It was name by the architect Fuller. He design the geodesic dome. it resembles a soccer ball.
Tarell
what is the actual application of fullerenes nowadays?
Damian
That is a great question Damian. best way to answer that question is to Google it. there are hundreds of applications for buck minister fullerenes, from medical to aerospace. you can also find plenty of research papers that will give you great detail on the potential applications of fullerenes.
Tarell
what is the Synthesis, properties,and applications of carbon nano chemistry
Yeah, it is a pain to say the least. You basically have to heat the substarte up to around 1000 degrees celcius then pass phosphene gas over top of it, which is explosive and toxic by the way, under very low pressure.
Harper
Do you know which machine is used to that process?