Islam Science 1 By Dr. Tahir Ul Qadri

           

  

         

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            

             



       

    



 

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1100

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        

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   

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27 29

                    

32 33

53

  

2

    

3

      

57

 

59

     

60

    -i

61

4 5

    -ii

63

      -iii

63 66 66

1

 

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6 7

      

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73 79 81 84 88 89

      

8

        

9

          (Qur'anic Sciences)      10 (Astronomy)    11

(Math, Algebra, Geometry)        12

  (Physics, Mechanics, Dynamics)       

(Optics)    14

90

(Botany)    15

91 94 98

(M edical Sciences)  16

(Pharmacology)      17 (Surgery)      18

100 102 103

13

(Ophthalmology)   19 (Anaesth esia)     20

(Chemistry)    21

104 106

(Fine Arts)  22

106

(Law & Jurisprudence)    23

111 (Historiography & Sociology)       24 111

(Geogr aphy & Communication)   

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      

7 115

     

26

123

          

126

27

  

 

126

 

129



130



132

  

134



135 137

      

150

 

153 155 158

170 172 173

29 30

(M edical Sciences) 

  (Astronomy)  (Botany)    

161 164

28

      

31

     

32

     

(Paper industry)   33

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8 176

(Textile engineering)    34 (Watches)  

179 180

35

(Kinetic energy)    36

181

(Chemical technology)   37

183

(Ordnance)  38

184

(Aeroplane )   39

186

(Civil engineering)    40

 

186 188

    

191

     

192

197

41

           

199

        

207

42

207

     

            

210 211 217 219

43

  

           

        

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44 45

      

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222

        46   47     

229

The Conquest of Space 48

221

235

           

238

49

241

      

     

 

242

243

      -1      -2

243

  (Ptolemy) -3

242

246

 (Arzac hel)   -4     (Copernicus)   -5

246

 (Tycho Brahe)   -6

244

247 248

 (Newton)  -9

249

 (Einste in)   -10

251

51

 (Galileo)  -7  -8   (Kepler ) 

248

249

50

      

52

        

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      

 10  256 256 257 258

(B iological science s)    -2

(Psychological science s)   -3

    

    

261

     

262

265

269

53

(Physical science s)    -1

258

264

   

   

     

     

54 55 56 57 58



271

          

276

(Stars)   59

279

(Black holes)    60

282

(Come ts)     61

285

(The Sun)  62

286

    

287

(Solar calendar) 

289

(Plane ts)   63

294

(The Earth)   64

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      

 11  (The M oon)   65

303 304 309

313

(Lunar calendar) 

  

           

317

(Big Bang theory)  66

322

      

67

326

     

68

329 330

 

69

(Theory of Relativity)       70

335                  

      

339

  -1

339 340

  -2

341

  -3

342

  -4

343

  -5

344

   -6

348 349

71

    

72

        

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352 353

355

 12       

        

     (Spa ce-time)   -       

360



361

   

362 365

      

366

     

      

369

      

372 376

                

379 382

73

      

74 75 76 77 78 79 80 81

385

            

389

82

391

      

        

393

      

83 84

397

 

85

397

 

86

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      

 13 

401

                

407

      

408 409 410 410 411 412

 

(Proterozoic Era)     -1

87 88 89

(Palaeozoic Era)   -2 (M esozoic Era)    -3

(Cainozoic Era)     -4 

414

       

90

422

        

91

 419 (Darwinism)                     

425

  -1    -2    

426 427

        -3

428

    -4

429

     -5 

429

   -6

430 431

92

 (Survi val

of the fi ttest)   -7

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 14  431

  -i

432

   -ii

432

     -iii      -8

433 434 434 435 435

 -9  -i  (Physics)    

(M athematics)   -ii (Biolo gy)   -iii

   

437

439

      

      (Expanding

441 443 444 445

449 451 452 455

93

universe)

 

                (Doppler Effect)  

       

       (Black 

95 96 97

 Hole)       

  (Black

     (Black

      (Black

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94

Hole)    98 Hole)    99

Hole)    100

      

 15 

456        (Bl ack H o le )    101 457 458 460

     

       

           

102 103 104

461

            

464

105

470 473 476

             

  (Big Crunch)     

106 107

(Gaseous state)       108

479

(Black Hole)     109

486

110

489 491

      

         

                

493 494

(Inorganic matter)   -1

495

(Water)   -2

496

(Clay)  -3

497

 111

(Adsorbable clay)   -4

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      

 16     -5

498

(Old physically & c hemica lly a ltered mud)

     -6

502

(Dried & highly purified c lay) 504 (Ext ract of purified clay)    -7 505 507

511 513 515

       

          

(M itotic division in uterus)      114

 (M ingled

fluid)   115

(Spe rm)     -i

515

(A liquid poured out)    -ii

517

(A despised liquid)    -iii

517

(Mingled fluid)     -iv

519

113

           

515

518

112

(M itotic division)  116

   (Single

life cell)     117

520

(Uterus)     118       (Hanging mass)   119

521

120

520

526 534

         

      (Emb ryo )  121      122    

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 17 

       123

536

      

541 541

(Nourishment)  -i

542

(Protection)  -ii

542

(M ovement)    -iii

542

543 546 547 548

  -iv (Control of temperature)    

          

       125

          -1     -2     -3 

549 549 550

   -4 

        -5      -i 

550

    -ii 

552

     -iii

553

   126

555 556 557

124

   -1

      

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      

 18 

557 558 559

         

    

  -2    

561 561



561

 

562

      

562 562 563 566 568

571

  

   -3

  127     

        

576 576 578 580 582 584

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  

       

128 129 130

    

131

      

133

  132

      

 19  585

  

    

587 589



590



590



591

   

591



590

     

591



594 595

(M eat)  

596

(Beef)     

597

(M utton)     

598

(White meat)   

599

(Fig & Olive) 

601

(Honey) 

134 135

136 137

603

 

604

(Grape s) 

605

(Gar lic) 

605

(Onion)  

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 20 



606 606

(Pork)   

608

(Drin king)  

610

       

138

139

612

   

140

613

  

141

614

    

142

617 (Genetic engineering)       143

623 683

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   

 

      



21



                                                                                              

                                                          

                 

              

                 

                                                         (experiment)      (scientific

method)      

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22



                          

                  

       

                                   

                                                          

                             

           

                                                                           

                                   

   

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             

              

                  

                                                                                                                                                     

             

                

          

                                  

                                  

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                                             

              

                  

                                     

                                     

                                                           

                

                                        

                                

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              

                

                                 

     

                 

            

              

                                        

             

              

              

                 

 

         th

Fri. 25 M ay 2001

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