sbornÃk
sbornÃk sbornÃk
Mária Zvariková, Zuzana Juščáková 3.2 Comparison of Sets of Data TPS 2 ISA-RK OTRS-VK subt. 1 subt. 2 subt. 3 Total MALES 6.58 13.04 4.46 5.4 6.96 16.83 FEMALES 5.17 10.5 3.24 2.73 5.01 10.98 F-test 1.23 0.87 1.24 1.44 0.99 1.26 t-test 6.71* 8.90* 7.74* 13.73* 13.02* 14.36* Tab. 3 Difference between the level of performance (arithmetical average GS) of set of data of males and females. * statistically relevant difference for the level α = 0.05 The difference between the compared arithmetical averages of the gross score of all males and females is statistically relevant, it is significant (5%) in all the tools used to measure the level of spatial imagination to the advantage of males. ISA- OTRS TPS 2 RK -VK subtest 1 subtest 2 subtest 3 Total MALES 6.58 13.04 4.46 5.4 6.96 16.83 FEMALES 5.17 10.5 3.24 2.73 5.01 10.98 r s 0,21* 0.28* 0.38* 0.25* 0.4* 0.4* Tab 4 The measure of correlation between sex and level of performanc * statistically relevant difference for the level α=0,05 The correlation between the performance in spatial skills tests and the sex is statistically relevant, 5 % significant in all the tools of measurement. It is a slight correlation, the highest measure of correlation was observed in TPS2 (r s = 0.4). 4 Conclusion Verifying tool validity is a never ending process. The observed differences in performance of m ales and females support the general assumption that males score higher in spatial skills tests. We can therefore consider the construct validity of the experimental tool TPS2 to be confirmed (from the aspect of analysis of individual differences in test results depending on sex). It is important to remember that these are average differences and that the measure of differences between subgroups is usually small in 316
GENDER DIFFERENCES IN TESTS OF SPACE ABILITIES comparison with variability in groups. This means that some females score higher than most males and some males score lower than most females. Another aspect to consider is that correlation quotient is influenced by the measure of variability of the test score. Generally speaking, the more homogeneous the tested group, the more narrow the range of the score and the lower the correlation. This applies particularly to the group of university students wher the factor of selection plays role in the progressive decrease of correlation between the score in spatial skills tests and the sex. More factors influence spatial orientational abilities [7]. External factors include geographical and social environment and culture. Another important factor is the intrauterine influence of sexual hormones on the development of the brain structures (including the dominance of hemispheres). The sexual hormones directly influence the development of the nervous substrate which supports spatial skills. Their indirect influence follows from preference of activities which are connected with spatial imagination and which develop spatial imagination. Preference of these activities at an early age can also be influenced by parents´ encouraging the engagement in a particular activity associated with the particular sex. Predominance of men or women in certain professions is not just a result of the influence of socialization and environment but it has deeper genetic roots. The differences between sexes in cognitive models which can be easily observed are real and biologically determined. They are a result of the selection process. Real life of course confronts us with complex tasks which require combining our varied abilities and so the observed differences in partial abilities are erased. In this sense we can speak about the equality of sexes. Acknowledgements The paper was written with the financial support of VEGA 1/1407/04 grant. 317
- Page 266 and 267: Margita Vajsáblová Obrázok 4: Gr
- Page 268 and 269: Jiří Vaníček technického směr
- Page 270 and 271: Jiří Vaníček Vzhledem k nasazen
- Page 272 and 273: Jiří Vaníček politiky a má zvy
- Page 274 and 275: Jiří Vaníček tedy které úlohy
- Page 276 and 277: Jana Vecková 2 Algoritmus navrhova
- Page 278 and 279: Jana Vecková Obrázek 5: Porovnán
- Page 280 and 281: Daniela Velichová 2 Dvojosové rot
- Page 282 and 283: Daniela Velichová Obrázok 3: Dvoj
- Page 284 and 285: Daniela Velichová Skupina IB1 - Cy
- Page 286 and 287: Daniela Velichová Parametrické ro
- Page 288 and 289: Šárka Voráčová also available
- Page 290 and 291: Šárka Voráčová efficiency is p
- Page 292 and 293: Šárka Voráčová 5 Conclusion Ma
- Page 294 and 295: Edita Vranková (intM∩intN=∅).
- Page 296 and 297: Edita Vranková translations). This
- Page 298 and 299: Edita Vranková From all previous s
- Page 300 and 301: Edita Vranková References [1] Bíl
- Page 302 and 303: Radek Výrut Další postup využí
- Page 304 and 305: Radek Výrut Nyní si podrobněji p
- Page 306 and 307: Radek Výrut [3] I. K. Lee, M. S. K
- Page 308 and 309: Lucie Zrůstová Náplň deskriptiv
- Page 310 and 311: Lucie Zrůstová V roce 1951 byla z
- Page 312 and 313: Lucie Zrůstová Školní rok Zimn
- Page 314 and 315: Mária Zvariková, Zuzana Juščák
- Page 318 and 319: Mária Zvariková, Zuzana Juščák
- Page 320 and 321: Antonina Żaba An attempt to find a
- Page 322 and 323: Antonina Żaba Figure 2: Drawing fr
- Page 324 and 325: Antonina Żaba element) are include
- Page 326 and 327: Antonina Żaba but look slantwise a
- Page 328 and 329: Antonina Żaba Figure 2: Drawing 56
- Page 330 and 331: Antonina Żaba In S. Ignazio Church
- Page 333 and 334: 25. KONFERENCE O GEOMETRII A POČÍ
- Page 335 and 336: Seznam účastníků Milena Foglaro
- Page 337 and 338: Alexej Kolcun Akademie věd České
- Page 339 and 340: Seznam účastníků Dagmar Mannhei
- Page 341 and 342: Seznam účastníků Radka Pospíš
- Page 343 and 344: Seznam účastníků Jaroslav Škra
- Page 345 and 346: Edita Vranková Trnavská univerzit
- Page 347: ELKAN, spol. s r.o. Výhradní dist
Mária Zvariková, Zuzana Juščáková<br />
3.2 Comparison of Sets of Data<br />
TPS 2<br />
ISA-RK OTRS-VK subt. 1 subt. 2 subt. 3 Total<br />
MALES 6.58 13.04 4.46 5.4 6.96 16.83<br />
FEMALES 5.17 10.5 3.24 2.73 5.01 10.98<br />
F-test 1.23 0.87 1.24 1.44 0.99 1.26<br />
t-test 6.71* 8.90* 7.74* 13.73* 13.02* 14.36*<br />
Tab. 3 Difference between the level of performance (arithmetical average<br />
GS) of set of data of males and females.<br />
* statistically relevant difference for the level α = 0.05<br />
The difference between the compared arithmetical averages of the gross<br />
score of all males and females is statistically relevant, it is significant (5%)<br />
in all the tools used to measure the level of spatial imagination to the<br />
advantage of males.<br />
ISA- OTRS<br />
TPS 2<br />
RK -VK subtest 1 subtest 2 subtest 3 Total<br />
MALES 6.58 13.04 4.46 5.4 6.96 16.83<br />
FEMALES 5.17 10.5 3.24 2.73 5.01 10.98<br />
r s 0,21* 0.28* 0.38* 0.25* 0.4* 0.4*<br />
Tab 4 The measure of correlation between sex and level of performanc<br />
* statistically relevant difference for the level α=0,05<br />
The correlation between the performance in spatial skills tests and the<br />
sex is statistically relevant, 5 % significant in all the tools of measurement.<br />
It is a slight correlation, the highest measure of correlation was observed in<br />
TPS2 (r s = 0.4).<br />
4 Conclusion<br />
Verifying tool validity is a never ending process. The observed differences<br />
in performance of m ales and females support the general assumption that<br />
males score higher in spatial skills tests. We can therefore consider the<br />
construct validity of the experimental tool TPS2 to be confirmed (from the<br />
aspect of analysis of individual differences in test results depending on sex).<br />
It is important to remember that these are average differences and that<br />
the measure of differences between subgroups is usually small in<br />
316