Re: GraphPad Prism 8.3.0.538 Crack With Serial Number
Eui Grey
Prism 4: 104 data sets, each with up to 52 side-by-side replicates. The number of rows is limited by a limit of 10,000 values per data set. That allowed 10,000 rows for data sets with single Y values, 1000 rows for data sets with ten side-by-side replicates, etc.
Prism 3: Prism is limited to 52 data sets per table, and the capacity of each data set is 10,000 values divided by the number of replicates or subcolumns. That is, if you format the table for single Y values, then you can have up to 10,000 values in each data set. But if you format the table for entry of triplicates (or entry of mean, SD and N) then you are limited to a little more than 3000 points.
GraphPad Prism is not available for campus-wide use. A small number of licenses are available for faculty for individual use, outside of classes. You can request a license key by clicking Request Prism on the right.
A license will be issued within 3 business days if available. If no license is available, it may take more time before a license can be issued. The GraphPad Prism trial is good for 30 days so please plan accordingly.
When you enter data with more than seven digits, Prism will store only seven (actually it is binary, so it is 'about' seven decimal digits) so will not store the exact value you entered. For example, if you enter the value 99.2492427 into a data table, Prism rounds it to 99.249250. Prism stores numbers with single precision, so it can only store about seven significant figures. If you enter more, Prism rounds off. The conversion from decimal to binary and back means that the rounding is not always what you'd predict.
By default, Prism tries to show all the digits you entered, and increases the number of digits after the decimal place to accommodate the extra digits. But you can use the Format Numbers dialog to show fewer digits. And the results of analyses can be rounded as well. How Prism rounds values can seem erratic.
Prism rounds values that end with 5 somewhat unpredictably, as this table demonstrates. The left column shows the digits you enter into Prism, and the right column shows those that Prism displays on the data table when you use the Number Format dialog to show one fewer digit than you entered. These are all correct, since rounding a 5 up or down is an arbitrary decision.
Rounding values is straightforward unless the next digit is 5. Should 2.5 be rounded up to 3 or rounded down to 2? Both are equally accurate, and many strategies have been proposed to deal with this issue. The Wikipedia article on rounding explains the many possibilities.
Entering numbers into computers adds another layer of complexity. Computers store the number as binary digits, so need to convert to and from decimal. For many values, this requires rounding as well. For example, let's say you type in the number 0.055, and ask Prism to display the value to only two decimal places. The next, third, digit is 5. One common rule to always round up when the next digit is 5, so you'd expect Prism to display 0.06. But the computer can't store the value 0.055. Instead, all values are converted to binary, so this value is stored as 0.05499996. When rounding this value to two decimal places, the next (third) digit is a 4. So Prism rounds down and displays 0.05.
Prism Windows uses the C function sprintf() to display real numbers. This Microsoft knowledgebase article explains how this function rounds. The Mac Xcode compiler seems to use an identical function.
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There may be a work around available, depending on the letters&numbers needed in subscript/superscript. JMP is capable of displaying unicode characters. To display a specific unicode character, determine the code for it and then preceed it with "\!U". For example, water is H2O, but it would be best to display it with a subscript 2. Unicode for subscript 2 is "2082', so to get that effect, I can replace the 2 in H20 with "\!U2082". Here is an example:
Consider modifying the fonts in preferences to one that includes unicode characters if the code displays a box instead of the desired subscript 2 symbol. Unfortunately, this solution does not work for all letters and numbers, since not all letters and numbers have a unicode subscript/superscript version.
This is really strange. Did JMP developers not think about this? Other softwares (MATLAB, Origin, etc and even Excel) can let you do it pretty easily. I think JMP should provide easy fixes for this kind of trivial issues. Thanks anyway !! Probably have to think around it to address the issue some other way.
@MachineCapybara we hear your frustration. As one of the product managers for JMP, I encourage you to go to the JMP Wish List on the User Community and enter this as a new feature request. We are addressing new feature requests that come through the Wish List in a more consistent and systematic way going forward, and I promise it will be considered and addressed in a reasonable time frame.
Starting with Prism 8, Windows and Mac versions of GraphPad programs have three digits - MAJOR.MINOR.PATCH (e.g. 8.2.0) and only use numbers. Each version incorporates a Build number (e.g. 435) which is different across platforms. Earlier versions of GraphPad programs have two digits after the decimal place, for example Prism 6.02. Mac versions have a digit and letter after the decimal point, for example InStat 3.0b.
In graph theory, a perfect graph is a graph in which the chromatic number equals the size of the maximum clique, both in the graph itself and in every induced subgraph. In all graphs, the chromatic number is greater than or equal to the size of the maximum clique, but they can be far apart. A graph is perfect when these numbers are equal, and remain equal after the deletion of arbitrary subsets of vertices.
The perfect graph theorem states that the complement graph of a perfect graph is also perfect. The strong perfect graph theorem characterizes the perfect graphs in terms of certain forbidden induced subgraphs, leading to a polynomial time algorithm for testing whether a graph is perfect.
A clique in an undirected graph is a subset of its vertices that are all adjacent to each other, such as the subsets of vertices connected by heavy edges in the illustration. The clique number is the number of vertices in the largest clique: two in the illustrated seven-vertex cycle, and three in the other graph shown. A graph coloring assigns a color to each vertex so that each two adjacent vertices have different colors, also shown in the illustration. The chromatic number of a graph is the minimum number of colors in any coloring. The colorings shown are optimal, so the chromatic number is three for the 7-cycle and four for the other graph shown. The vertices of any clique must have different colors, so the chromatic number is always greater than or equal to the clique number. For some graphs, they are equal; for others, such as the ones shown, they are unequal. The perfect graphs are defined as the graphs for which these two numbers are equal, not just in the graph itself, but in every induced subgraph obtained by deleting some of its vertices.[1]
The perfect graph theorem asserts that the complement graph of a perfect graph is itself perfect. The complement graph has an edge between two vertices if and only if the given graph does not. A clique, in the complement graph, corresponds to an independent set in the given. A coloring of the complement graph corresponds to a clique cover, a partition of the vertices of the given graph into cliques. The fact that the complement of a perfect graph G \displaystyle G is also perfect implies that, in G \displaystyle G itself, the independence number (the size of its maximum independent set), equals its clique cover number (the fewest number of cliques needed in a clique cover). More strongly, the same thing is true in every induced subgraph of the complement graph. This provides an alternative and equivalent definition of the perfect graphs: they are the graphs for which, in each induced subgraph, the independence number equals the clique cover number.[2][3]
The strong perfect graph theorem gives a different way of defining perfect graphs, by their structure instead of by their properties.It is based on the existence of cycle graphs and their complements within a given graph. A cycle of odd length, greater than three, is not perfect: its clique number is two, but its chromatic number is three. By the perfect graph theorem, the complement of an odd cycle of length greater than three is also not perfect. The complement of a length-5 cycle is another length-5 cycle, but for larger odd lengths the complement is not a cycle; it is called an anticycle. The strong perfect graph theorem asserts that these are the only forbidden induced subgraphs for the perfect graphs: a graph is perfect if and only if its induced subgraphs include neither an odd cycle nor an odd anticycle of five or more vertices. In this context, induced cycles that are not triangles are called "holes", and their complements are called "antiholes", so the strong perfect graph theorem can be stated more succinctly: a graph is perfect if and only if it has neither an odd hole nor an odd antihole.[4]
These results can be combined in another characterization of perfect graphs: they are the graphs for which the product of the clique number and independence number is greater than or equal to the number of vertices, and for which the same is true for all induced subgraphs. Because the statement of this characterization remains invariant under complementation of graphs, it implies the perfect graph theorem. One direction of this characterization follows easily from the original definition of perfect: the number of vertices in any graph equals the sum of the sizes of the color classes in an optimal coloring, and is less than or equal to the number of colors multiplied by the independence number. In a perfect graph, the number of colors equals the clique number, and can be replaced by the clique number in this inequality. The other direction can be proved directly,[5][6] but it also follows from the strong perfect graph theorem: if a graph is not perfect, it contains an odd cycle or its complement, and in these subgraphs the product of the clique number and independence number is one less than the number of vertices.[7]
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