image is not generating in pdfmake

mca-binita commented 1 year ago

Hello, I am using html-to-pdfmake library to generate content object for pdfmake. PFA the object generated from the library.

generated code

```js var dd = { "content": [ { "columns": [ { "image": "logo", "width": 60, "height": 60 }, [ { "text": "STSS", "style": "schoolName" }, { "text": "img_math_1que", "style": "header" } ] ] }, [ { "columns": [ { "text": "Grade: 10", "style": "subheader" } ], "margin": [ 0, 35, 5, 10 ] } ], [ { "columns": [ { "text": "Subject: Maths", "style": "subheader" }, { "text": "Total Marks: 4", "style": "subheader", "alignment": "right" } ], "margin": [ 0, 5, 5, 5 ] } ], [], { "canvas": [ { "type": "line", "x1": 0, "y1": 5, "x2": 515, "y2": 5, "lineWidth": 1 } ] }, [ { "columns": [ { "text": "1)\t", "style": "top", "width": "5%" }, { "text": [ { "text": "There is a circular filed of radius 5 m. Kanabh, Chikoo and Shubhi are playing with ball, in which Kanabh and Chikoo are standing on the boundary of the circle. The distance between Kanabh and Chikoo is 8 m. From Shubhi point S, two tangents are drawn as shown in the figure. Give the answer of the following questions.", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "nodeName": "FIGURE", "stack": [ { "nodeName": "IMG", "image": 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"style": [ "html-img", "html-figure", "image" ] } ] }, { "text": "(i) What is the relation between the lengths of SK and SC? ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(a) SK ≠ SC ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(b) SK = SC ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(c) SK > SC ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(d) SK < SC.", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(ii) The length (distance) of OR is: ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(a) 3 m ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(b) 4 m ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(c) 5 m ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(d) 6 m.", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(iii) The sum of angles SKR and OKR is: ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(a) 45° ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(b) 30° ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(c) 90° ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(d) none of these", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(iv) The distance between Kanabh and Shubhi is: ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": "(a) ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": [ { "text": "10", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] }, { "text": [ { "text": " ", "nodeName": "MO", "style": [ "html-mo", "html-mrow", "html-mfrac", "html-math", "html-p" ] }, { "text": "3", "nodeName": "MN", "style": [ "html-mn", "html-mrow", "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MROW", "style": [ "html-mrow", "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MFRAC", "style": [ "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MATH", "style": [ "html-math", "html-p" ] }, { "text": " m ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] } ], "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": "(b) ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": [ { "text": "13", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] }, { "text": "3", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MFRAC", "style": [ "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MATH", "style": [ "html-math", "html-p" ] }, { "text": " m ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] } ], "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": "(c) ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": [ { "text": "16", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] }, { "text": "3", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MFRAC", "style": [ "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MATH", "style": [ "html-math", "html-p" ] }, { "text": " m ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] } ], "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": "(d) ", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": [ { "text": [ { "text": "20", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] }, { "text": "3", "nodeName": "MN", "style": [ "html-mn", "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MFRAC", "style": [ "html-mfrac", "html-math", "html-p" ] } ], "nodeName": "MATH", "style": [ "html-math", "html-p" ] }, { "text": " m", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] } ], "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(v) What is the mathematical concept related to this question? ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(a) Constructions ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(b) Area ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(c) Circle ", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "(d) none of these", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] }, { "text": "Ans:-----.", "nodeName": "P", "margin": [ 0, 5, 0, 10 ], "style": [ "html-p" ] } ], "style": "top", "width": "80%" }, { "text": "[4 marks]", "width": "15%", "style": "markText" } ], "style": "textMargin" }, { "canvas": [ { "type": "line", "x1": 0, "y1": 5, "x2": 515, "y2": 5, "lineWidth": 1 } ] } ] ], "images": { "logo": 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" }, "styles": { "header": { "fontSize": 16, "bold": true, "color": "blue", "alignment": "center", "margin": [ -20, 10, 0, 0 ] }, "schoolName": { "fontSize": 18, "bold": true, "alignment": "center", "margin": [ -20, 10, 0, 0 ], "decoration": "underline" }, "subheader": { "fontSize": 12, "bold": true }, "questionText": { "bold": true }, "markText": { "bold": false, "alignment": "center", "margin": [ 0, 4, 0, 0 ] }, "textMargin": { "margin": [ 0, 10, 0, 10 ] }, "LeftMargin": { "bold": false, "margin": [ 30, 0, 0, 0 ] }, "Image": { "margin": [ 30, 10, 0, 10 ] }, "top": { "margin": [ 0, 4, 0, 0 ] }, "correct": { "color": "green", "bold": true }, "Document": { "color": "#070c70", "margin": [ 30, 0, 0, 10 ] }, "note": { "color": "red" } }, "defaultStyle": { "fontSize": 11 } } ```

If I put this object in pdfmake playground, it is not generating images and alignment of text is also not proper. Entire text is written without paragraphs.

Can you please help me fix this? It is little urgent as because of this issue, product delivery is haulted.

Please note, product code is almost untouched from few months and images were generating properly initially. I am really unsure why it is stopped now.

Regards, Binita

project framework: Angular 9

package.json

```json { "name": "frontend", "version": "0.0.0", "scripts": { "ng": "ng", "start": "ng serve", "build": "ng build", "test": "ng test", "lint": "ng lint", "e2e": "ng e2e" }, "private": true, "dependencies": { "@angular/animations": "~9.1.0", "@angular/cdk": "^9.2.0", "@angular/common": "~9.1.0", "@angular/compiler": "~9.1.0", "@angular/core": "~9.1.0", "@angular/flex-layout": "^9.0.0-beta.29", "@angular/forms": "~9.1.0", "@angular/material": "^9.2.0", "@angular/material-moment-adapter": "^11.0.2", "@angular/platform-browser": "~9.1.0", "@angular/platform-browser-dynamic": "~9.1.0", "@angular/router": "~9.1.0", "@angular/service-worker": "^9.1.13", "@auth0/angular-jwt": "^5.0.2", "@bokeh/bokehjs": "^2.0.1", "@ckeditor/ckeditor5-angular": "^2.0.1", "@ckeditor/ckeditor5-build-classic": "file:ckeditor5/packages/ckeditor5-build-classic", "d3": "^7.0.0", "file-saver": "^2.0.5", "html-to-pdfmake": "^2.1.5", "jsonpath": "^1.1.1", "jszip": "^3.5.0", "jwt-decode": "^3.1.2", "moment": "^2.29.1", "ng-connection-service": "^1.0.4", "ngx-countdown": "^10.0.1", "ngx-image-compress": "^8.0.4", "ngx-image-cropper": "^3.2.1", "ngx-lightbox": "^2.2.2", "pdfmake": "^0.1.70", "rxjs": "~6.5.4", "tslib": "^1.10.0", "xlsx": "^0.17.0", "zone.js": "~0.10.2" }, "devDependencies": { "@angular-devkit/build-angular": "~0.901.0", "@angular/cli": "^9.1.0", "@angular/compiler-cli": "~9.1.0", "@angular/language-service": "~9.1.0", "@types/jasmine": "~3.5.0", "@types/jasminewd2": "~2.0.3", "@types/jsonpath": "^0.2.0", "@types/node": "^12.11.1", "codelyzer": "^5.1.2", "jasmine-core": "~3.5.0", "jasmine-spec-reporter": "~4.2.1", "karma": "~4.4.1", "karma-chrome-launcher": "~3.1.0", "karma-coverage-istanbul-reporter": "~2.1.0", "karma-jasmine": "~3.0.1", "karma-jasmine-html-reporter": "^1.4.2", "protractor": "~5.4.3", "ts-node": "~8.3.0", "tslint": "~6.1.0", "typescript": "~3.8.3" } } ```

Aymkdn commented 1 year ago

It seems to work when I copy your code:

mca-binita commented 1 year ago

Hello, There is an image in the page content also.. Along with the text.. That is not generating.

Aymkdn commented 1 year ago

Can you provide the HTML code that you use?

mca-binita commented 1 year ago

<p>There is a circular filed of radius 5 m. Kanabh, Chikoo and Shubhi are playing with ball, in which Kanabh and Chikoo are standing on the boundary of the circle. The distance between Kanabh and Chikoo is 8 m. From Shubhi point S, two tangents are drawn as shown in the figure. Give the answer of the following questions.</p><figure class="image"><img 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"></figure><p>(i) What is the relation between the lengths of SK and SC?&nbsp;</p><p>(a) SK ≠ SC&nbsp;</p><p>(b) SK = SC&nbsp;</p><p>(c) SK &gt; SC&nbsp;</p><p>(d) SK &lt; SC.</p><p>(ii) The length (distance) of OR is:&nbsp;</p><p>(a) 3 m&nbsp;</p><p>(b) 4 m&nbsp;</p><p>(c) 5 m&nbsp;</p><p>(d) 6 m.</p><p>(iii) The sum of angles SKR and OKR is:&nbsp;</p><p>(a) 45°&nbsp;</p><p>(b) 30°&nbsp;</p><p>(c) 90°&nbsp;</p><p>(d) none of these</p><p>(iv) The distance between Kanabh and Shubhi is:&nbsp;</p><p>(a)&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>10</mn><mrow><mo>&nbsp;</mo><mn>3</mn></mrow></mfrac></math>&nbsp;m&nbsp;</p><p>(b)&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>13</mn><mn>3</mn></mfrac></math>&nbsp;m&nbsp;</p><p>(c)&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>16</mn><mn>3</mn></mfrac></math>&nbsp;m&nbsp;</p><p>(d)&nbsp;<math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>20</mn><mn>3</mn></mfrac></math>&nbsp;m</p><p>(v) What is the mathematical concept related to this question?&nbsp;</p><p>(a) Constructions&nbsp;</p><p>(b) Area&nbsp;</p><p>(c) Circle&nbsp;</p><p>(d) none of these</p><p>Ans:-----.</p>

PFA question HTML. We are creating Pdf step by step by appending information in blocks. I

Header information, logo, name etc are directly being appended in object.

The sample questions are available in HTML format. They get converted using html-to-pdfmake and then appended into the block,

If you observe, text formatting is completely off. No new lines, paragraphs, nothing. All the text is printed in a block. Regards, Binita

Aymkdn commented 1 year ago

If I use your HTML code, the PDF render shows the figure:

Please, investigate on what could be the issue on your side before coming here.

mca-binita commented 1 year ago

I have done this exercise before coming to you.

The code which is generated from the application using html-to-pdfmake is different than the playground.

But i ll investigate further on this issue.

This has suddenly stopped working for no reason.

We are using older version of the module, can that be a culprit? I am sure, the playground must be using the latest version.

On Tue, 11 Apr, 2023, 7:55 pm Aymeric, @.***> wrote:

If I use your HTML code, the PDF render shows the figure: [image: image] https://user-images.githubusercontent.com/946315/231193924-a5f5b2a2-0284-4af0-a6e5-b7a51de5d85b.png

Please, investigate on what could be the issue your side before coming here.

— Reply to this email directly, view it on GitHub https://github.com/Aymkdn/html-to-pdfmake/issues/174#issuecomment-1503464969, or unsubscribe https://github.com/notifications/unsubscribe-auth/AOXL4POD4UKRGI2VFHHVDELXAVSVLANCNFSM6AAAAAAW2G6NX4 . You are receiving this because you authored the thread.Message ID: @.***>

Aymkdn commented 1 year ago

We are using older version of the module, can that be a culprit? I am sure, the playground must be using the latest version.

Yes, it could be the reason.

mca-binita commented 1 year ago

Thank you very much. I ll try to update the module tomorrow and ll see if it works.

I really appreciate your support and help.

Regards, Binita

On Tue, 11 Apr, 2023, 8:00 pm Aymeric, @.***> wrote:

We are using older version of the module, can that be a culprit? I am sure, the playground must be using the latest version.

Yes, it could be the reason.

— Reply to this email directly, view it on GitHub https://github.com/Aymkdn/html-to-pdfmake/issues/174#issuecomment-1503478258, or unsubscribe https://github.com/notifications/unsubscribe-auth/AOXL4PIPUQ3EV3OMBGFRG73XAVTJTANCNFSM6AAAAAAW2G6NX4 . You are receiving this because you authored the thread.Message ID: @.***>

github-actions[bot] commented 1 year ago

This issue has been automatically closed because the requestor didn't provide any additional comment.

Aymkdn / html-to-pdfmake

image is not generating in pdfmake #174