asp.net – No puedo crear un pdf con report 10.5 Crystal Report en VS2017

Tengo instalado el paquete de CrystalReport para crear pdf versiones 10.5.3700 y 13.0.3500 en Visual Studio 2017. El problema que tengo es a la hora de crear pdf con un report de la version 10.5 desde VS2017. En el administrador de referencias del proyecto con .Net Framework 4.5 en extensiones tenia referenciada la version 13.0 por lo que cambio las referencias a la version 10.5 pero cuando compilo el proyecto. Me salen 2 errores de compilacion:

‘CrystalReportViewer’ is ambiguous in the namespace ‘CrystalDecisions.Web’ en Archivo App_Web_gojru2sa.0.vb linea 238

‘CrystalReportViewer’ is ambiguous in the namespace ‘CrystalDecisions.Web’ en Archivo preview.aspx linea 130

Si intento compilar el proyecto dejando las referencias con la version 13 tengo una excepcion en la linea con codigo:

crs.ReportDocument.Filename = path; 

CrystalDecisions.Shared.CrystalReportsException: El nombre del archivo del informe estaba vacio.

Si desde el editor de VS2017 abro el fichero .rpt y lo vuelvo a grabar me sale un aviso de convertir el rpt a la version actual. Entonces acepto y vuelvo a compilar el programa con las referencias de la version 13 pero me sigue mostrando la misma excepcion en la linea de codigo ‘El nombre del archivo del informe estaba vacio’ en la misma linea. Si vuelvo a poner las referencias de la version 10.5 me salen los 2 errores iniciales de compilacion.

Este es el codigo:

private static void VincularDatosReport(string path, string path2, ref ReportDocument rpt, string Parametro1) {

SqlConnection conn = new SqlConnection();
CrystalReportSource crs = new CrystalReportSource();
crs = new CrystalReportSource();

crs.ReportDocument.FileName = path;
crs.ReportDocument.Refresh();

crs.ReportDocument.SetParameterValue(0, Parametro1);
crs.ReportDocument.SetParameterValue(1, Parametro1);

ConnectionInfo conne = new ConnectionInfo();

conne.ServerName = "NombreServidor";
conne.DatabaseName = "NombreBaseDatos";
conne.UserID = "Usuario";
conne.Password = "Password";

TableLogOnInfo tablelogs = new TableLogOnInfo();

Database db = crs.ReportDocument.Database;
Tables tbls = db.Tables;

foreach (CrystalDecisions.CrystalReports.Engine.Table tab in tbls)
    {
        tablelogs = tab.LogOnInfo;
        tablelogs.ConnectionInfo = conne;
        tab.ApplyLogOnInfo(tablelogs);
    }

rpt = crs.ReportDocument;
rpt.ExportToDisk(ExportFormatType.PortableDocFormat,"\MiDocumento.pdf");

}

El proyecto lo he generado para .Net Framework 4.5 a partir de “Archivo – Nuevo Proyecto – Sitio web vacío de ASP.NET”

Samsung Galaxy Tab S 10.5 – how to connect device wirelessly to computer?

I should first explain that the Tab connects wirelessly to my modemrouter, and thence to the internet.
Also, it connects to the computer via USB cable.
However, I cannot get it to connect wirelessly to my computer, or any other of the five desktops and laptops that make up my home network.
I must be missing something basic.
Anyone have a suggestion?

BTW: All the PCs but one are W7 Ultimate 64bit. The other is W10 Enterprise.
All are connected via gigabit hub and are fully shared with each other.
Galaxy model is SM-T800. Android is 6.0.1.
Thanks for reading.

abstract algebra – Let $G$ be a group with order $105 = 3 cdot 5 cdot 7$

(a) Prove that a Sylow $7$-subgroup of $G$ is normal

(b) Prove that $G$ is Solvable

Can anyone please tell me if I am correct?

(a) For the sake of contradiction suppose $G$ dose not have a normal Sylow $7$-subgroup.

We first show $G$ has a normal Sylow $5$-subgroup. Then $G$ must have $15$ Sylow $7$-subgroups. So $G$ has $15(7-1) = 90$ elements of order $7$. If $G$ dose not have a normal Sylow $5$-subgroup then $G$ has $21$ Sylow $5$-subgroups so $G$ has $21(5-1) = 84$ elements of order $5$. But $90 + 84 = 174 > 105$. Therefore $G$ has a normal Sylow $5$-subgroup.

Let $N$ be the unique Sylow $5$-subroup, and let $P$ be a Sylow $7$-subgroup. Since $N$ is normal $NP$ is a subgroup of $G$. Since $N cap P = 1$ we have $|NP| = |N||P| = 35$. So by Lagrange $|G : NP| = 3$ since $3$ is the smallest prime dividing $|G|$ we have that $NP$ is normal. So the Fratini Argument $G = N_G(P)N$

Finally since $NP$ is abelian $NP$ normalizes $P$. So $NP leq N_G(P)$ Bur since $3$ divides $|G|$ and $3$ dose not divide $N$ we have $3$ divides $N_G(P)$ so $105$ divides $N_G(P)$ thus $G = N_G(P)$.

(b) Continuing with the notation above $NP$ is a normal subgroup of $G$ and $G/NP$ has order $3$ so is clearly abelian. Since $NP$ is a abelian, the trivial subgroup $1$ is a normal subgroup of $NP$ and $NP/1$ is abelian. Hence $1 < NP < G$ is our disired chain.

Also if anyone has any nice rules for proving that groups of a certain order are solvable that would be appreciated. I herd groups with order divisible by at most $2$ distinct primes must be solvable.

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Is it possible to safely mine Bitcoin at 13.5 TH / s with 10.5 TH / s hardware?

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Overclocking mining hardware is generally a stupid business. There is a non-linear relationship between frequency and power consumption. Adding 20% ​​more power will not increase performance by 20%, and it will seriously affect efficiency. If the overclocking hardware no longer meets cabling and voltage conversion specifications, the risk of fire and damage increases significantly.

Topasmask AI 1.0.5 (x64) | NulledTeam UnderGround

Topasmask AI 1.0.5 (x64) | File size: 1.63 GBIn case you do not want to get any further

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