PAIRED PREFERENCE TESTS: d′ VALUES FROM MEXICAN CONSUMERS WITH VARIOUS RESPONSE OPTIONS
暂无分享,去创建一个
Michael O'Mahony | Ofelia Angulo | M. O'Mahony | Hayde Alfaro-Rodriguez | O. Angulo | Hayde Alfaro-Rodriguez
[1] R. Morrison,et al. EFFECT OF BONING BEEF CARCASSES PRIOR TO CHILLING ON MEAT TENDERNESS , 1975 .
[2] Michael O'Mahony,et al. The paired preference test and the 'No Preference' option : Was odesky correct? , 2005 .
[3] M. O'Mahony,et al. INVESTIGATION OF THE DUAL‐PAIR METHOD AS A POSSIBLE ALTERNATIVE TO THE TRIANGLE AND SAME‐DIFFERENT TESTS , 2001 .
[4] M. O'Mahony,et al. POWER AND SENSITIVITY OF THE SAME‐DIFFERENT TEST: COMPARISON WITH TRIANGLE AND DUO‐TRIO METHODS , 1998 .
[5] M. O'Mahony,et al. Corroborating the 2-AFC and 2-AC Thurstonian models using both a model system and sparkling water , 2004 .
[6] Michael O'Mahony,et al. CONSUMERS REPORT PREFERENCES WHEN THEY SHOULD NOT: A CROSS‐CULTURAL STUDY , 2003 .
[7] Daniel M. Ennis,et al. THE POWER OF SENSORY DISCRIMINATION METHODS , 1993 .
[8] D. Ennis,et al. Triadic discrimination testing: refinement of Thurstonian and sequential sensitivity analysis approaches. , 1994, Chemical senses.
[9] M. O'Mahony,et al. Mustard discrimination by same–different and triangle tests: aspects of irritation, memory and τ criteria , 1999 .
[10] D. Ennis,et al. THE BETA‐BINOMIAL MODEL: ACCOUNTING FOR INTER‐TRIAL VARIATION IN REPLICATED DIFFERENCE AND PREFERENCE TESTS , 1998 .
[11] Stanford H. Odesky. Handling the Neutral Vote in Paired Comparison Product Testing , 1967 .
[12] Jian Bi,et al. HOW TO ESTIMATE AND USE THE VARIANCE OF d’ FROM DIFFERENCE TESTS , 1997 .
[13] N. T. Gridgeman. Pair Comparison, with and without Ties , 1959 .
[14] D. Ennis,et al. BETA‐BINOMIAL TABLES FOR REPLICATED DIFFERENCE AND PREFERENCE TESTS , 1999 .
[15] M. O'Mahony,et al. Comparison of d′ values for the 2-AFC (paired comparison) and 3-AFC discrimination methods: Thurstonian models, sequential sensitivity analysis and power , 1998 .
[16] M. O'Mahony,et al. BEER BITTERNESS DETECTION: TESTING THURSTONIAN AND SEQUENTIAL SENSITIVITY ANALYSIS MODELS FOR TRIAD AND TETRAD METHODS , 1995 .