1/9/2024 0 Comments Space in mathtype![]() MathML states that whitespace-characters should be normalized before rendering. mml-space-handling: How to handle Mathtype-spacing in Mathml.debug-dir: If debug is set, also output intermediate results for each internal xsl-step.debug: Output debug messages (xsl:message) if set to 'yes'.href (required): file name (not URI) of one file containing a Mathtype Equation.See (note the MathType extension submodule might not be up to date) OptionsĬonfigure tr:mathtype2mml step by passing options to it: The debug is still available on xproc-ports, if you want to use them yourself.įrom other front-end pipelines such as docx2tex No xproc-util needed, but no debug-files stored therefore. This requires you to have xproc-util available in calabash, to store debug-files. Java -cp $MATHTYPE_CP -c file:///uri/of/transpect-config.xml mathtype-example.xpl file=file:///uri/of/bin-file.bin Standaloneįor setting the MATHTYPE_CP variable, see section 'Java classpath' below. There are different ways to call the xproc-step. If you are interested, please get in touch with or Usage If you or your organization benefit from this tool, if you are interested in supporting the continuous maintenance, or if you have a feature request: All development costs have not been covered yet we do welcome more sponsors. STM Document Engineering Private Limited.VDE Verband der Elektrotechnik Elektronik Informationstechnik e.V.Written by Sebastian Bulka, le-tex publishing services GmbH Incorporates (J)Ruby mathtype gem: (forked from Jure Triglav's gem) I.An extension step for XML Calabash that converts a Mathtype Equation (MTEF) to MathML. F., Discrete quadrature and bounds on t-design, Mich. F., Some maximal arcs in finite projective planes. 34 (1978), 157–166.ĭelsarte Ph., Bilinear forms over a finite field with application to coding theory J. J., Spherical codes and designs, Geometriae Dedicata 6 (1977), 363–388.ĭelsarte Ph., Hahn polynomials, discrete harmonics, and t-designs, SIAM J. (A) 19 (1975), 26–50.ĭelsarte Ph., Associations schemes and t-design in regular semilattices, J. Reports 30 (1975), 91∓105.ĭelsarte Ph., Goethals J.-M., Alternating bilinear forms over GF(q), J. J., Bounds for systems of lines, and Jacobi polynomials, Philips Res. Algebra 43 (1978), 257–280.ĭelsarte Ph., An algebraic approach to the association schemes of coding theory, Philips Res. J., Strongly regular graphs having strongly regular subconstituents, J. 26 (1982), 365–384.Ĭalderbank R., Kantor W.M., The geometry of two-weight codes, Bull. M., Neumaier A., Distance-Regular graphs, Springer-Verlag, Berlin, 1989.Ĭalderbank R., On uniformly packed codes over GF(q) and a class of caps in PG(k−1,q), J. H., Strongly regular graphs and partial geometries, In: Enumeration and Design, Academic Press, Toronto, 1984, pp. C., Strongly regular graphs, partial geometries, and partially balanced designs, Pacific J. ![]() Association Schemes, Benjamin/Cummings, London, 1984.īose R. Moreover, for each of the above-mentioned infinite spaces infinite sequences (of maximum) Delsarte codes not belonging to tight designs are indicated.īannai E., Ito T., Algebraic Combinatorics. For the Hamming and Johnson spaces, Euclidean sphere, real and complex projective spaces, tables containing parameters of known Delsarte codes are presented. In addition for decomposable distance-regular graphs an improvement of the absolute Delsarte bound for diametrical codes is obtained. It is also proved that with one exception all classical distance-regular graphs are decomposable. Moreover, it appeared that this condition is satisfied for all infinite polynomial metric spaces as well as for distance-regular graphs, decomposable in a sense defined below. Finite and infinite metric spaces % MathType!MTEF!2!1!+-% feaafiart1ev1aaatCvAUfeBSjuyZL2yd9gzLbvyNv2CaerbuLwBLn% hiov2DGi1BTfMBaeXatLxBI9gBaerbd9wDYLwzYbItLDharqqtubsr% 4rNCHbGeaGqiVu0Je9sqqrpepC0xbbL8F4rqqrFfpeea0xe9Lq-Jc9% vqaqpepm0xbba9pwe9Q8fs0-yqaqpepae9pg0FirpepeKkFr0xfr-x% fr-xb9adbaqaaeGaciGaaiaabeqaamaabaabaaGcbaWefv3ySLgzgj% xyRrxDYbqeguuDJXwAKbIrYf2A0vNCaGqbaiab-Xa8nbaa!427C!\ with a given minimal distance, announced by the author in 1978.
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