| Literature DB >> 35239733 |
Muhammad Zakir Hossin1,2, Azharul Islam3, Masum Billah4, Mahjabeen Haque3, Jalal Uddin5.
Abstract
BACKGROUND: Internet Addiction (IA) is often shown to be associated with health issues, but no study explicitly examined a possible gradient in the association between different levels of IA and health. This study aimed to examine if the levels of IA had a graded relationship with poor sleep quality, psychological distress, and self-rated health among university students in Bangladesh.Entities:
Mesh:
Year: 2022 PMID: 35239733 PMCID: PMC8893621 DOI: 10.1371/journal.pone.0264716
Source DB: PubMed Journal: PLoS One ISSN: 1932-6203 Impact factor: 3.240
Fig 2Gender-specific distributions of poor sleep quality, psychological distress, and poor/fair self-rated health by levels of internet addiction (Q:quintile).
Sample characteristics and the distribution of study variables by gender.
| Characteristics | All (n = 625) | Female (n = 335) | Male (n = 290) | P-for-difference |
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| % (n) | % (n) | % (n) | ||
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| 22.5 (2.4) | 22.2 (2.3) | 22.9 (2.5) | .001 | |
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| .001 | |||
| Married | 8.2 (51) | 11.6 (39) | 4.1 (12) | |
| Partnered | 30.7 (292) | 35.8 (120) | 24.8 (72) | |
| Single | 38.7 (242) | 34.0 (114) | 44.1 (128) | |
| Split-up/divorced | 22.4 (140) | 18.5 (62) | 26.9 (78) | |
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| .001 | |||
| Dhaka | 66.6 (416) | 73.1 (245) | 59.0 (171) | |
| Other city/town | 21.1 (132) | 19.4 (65) | 23.1 (67) | |
| Rural area | 12.3 (77) | 7.5 (25) | 17.9 (52) | |
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| .059 | |||
| Married | 92.3 (577) | 90.5 (303) | 94.5 (274) | |
| Divorced/separated/widowed | 7.7 (48) | 9.6 (32) | 5.5 (16) | |
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| .054 | |||
| Tertiary | 66.2 (414) | 70.2 (235) | 61.7 (179) | |
| Secondary/higher secondary | 28.2 (176) | 25.7 (86) | 31.0 (90) | |
| Primary or less | 5.6 (35) | 4.2 (14) | 7.2 (21) | |
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| .286 | |||
| No | 74.1 (463) | 75.8 (254) | 72.1 (209) | |
| Yes | 25.9 (162) | 24.2 (81) | 27.9 (81) | |
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| Lowest quintile | 21.6 (135) | 20.3 (68) | 23.1 (67) | .537 |
| 2nd quintile | 19.4 (121) | 21.8 (73) | 16.5 (48) | |
| 3rd quintile | 19.8 (124) | 20.0 (67) | 19.7 (57) | |
| 4th quintile | 19.5 (122) | 19.1 (64) | 20.0 (58) | |
| Highest quintile | 19.7 (123) | 18.8 (63) | 20.7 (60) | |
| 32.4 (19.3) | 32.1 (19.3) | 32.7 (19.3) | .712 | |
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| .127 | |||
| No | 64.8 (405) | 62.1 (208) | 67.9 (197) | |
| Yes | 35.2 (220) | 37.9 (127) | 32.1 (93) | |
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| .001 | |||
| No | 52.5 (328) | 43.9 (147) | 62.4 (181) | |
| Yes | 47.5 (297) | 56.1 (188) | 37.6 (109) | |
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| .001 | |||
| Good | 50.1 (313) | 43.6 (146) | 57.6 (167) | |
| Fair/poor | 49.9 (312) | 56.4 (189) | 42.4 (123) | |
Note: SD = Standard deviation.
*P-values were obtained by chi-square and t-tests for categorical and continuous variables, respectively.
Breakdown of internet addiction scores by the five levels of internet addiction.
| Level of internet addiction | Number | Mean | Std. deviation | Median | minimum | maximum |
|---|---|---|---|---|---|---|
| Lowest quintile | 135 | 9.3 | 4.0 | 10 | 0 | 15 |
| 2nd quintile | 121 | 20.0 | 2.7 | 20 | 16 | 24 |
| 3rd quintile | 124 | 30.0 | 3.2 | 30 | 25 | 35 |
| 4th quintile | 122 | 42.0 | 4.1 | 42 | 36 | 49 |
| Highest quintile | 123 | 62.7 | 8.9 | 62 | 50 | 86 |
|
| 625 | 32.4 | 19.3 | 29 | 0 | 86 |
Poisson regression analysis of the associations of internet addiction with poor sleep quality, psychological distress, and self-rated health (n = 625).
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| No | 150 | 1.00 | 1.00 | 1.00 |
| Yes | 70 | 1.36 (1.09, 1.69) | 1.36 (1.08, 1.70) | 1.24 (0.99, 1.55) |
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| Lowest quintile (ref) | 37 | 1.00 | 1.00 | 1.00 |
| 2nd quintile | 39 | 1.17 (0.80, 1.70) | 1.16 (0.79, 1.70) | 1.05 (0.72, 1.53) |
| 3rd quintile | 44 | 1.29 (0.90, 1.85) | 1.27 (0.89, 1.84) | 1.13 (0.79, 1.62) |
| 4th quintile | 41 | 1.23 (0.85, 1.79) | 1.24 (0.86, 1.80) | 1.03 (0.71, 1.50) |
| Highest quintile | 59 | 1.78 (1.28, 2.48) | 1.77 (1.26, 2.48) | 1.48 (1.05, 2.08) |
| P for heterogeneity | .005 | .007 | .066 | |
| P for trend# | .001 | .001 | .035 | |
| 1.22 (1.10, 1.34) | 1.22 (1.10, 1.34) | 1.16 (1.04, 1.28) | ||
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| No | 194 | 1.00 | 1.00 | 1.00 |
| Yes | 103 | 1.53 (1.29, 1.79) | 1.48 (1.26, 1.73) | 1.43 (1.22, 1.67) |
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| Lowest quintile (ref) | 38 | 1.00 | 1.00 | 1.00 |
| 2nd quintile | 51 | 1.43 (1.02, 2.00) | 1.41 (1.01, 1.97) | 1.32 (0.95, 1.83) |
| 3rd quintile | 58 | 1.63 (1.19, 2.25) | 1.60 (1.16, 2.20) | 1.44 (1.05, 1.97) |
| 4th quintile | 72 | 2.06 (1.52, 2.79) | 2.02 (1.50, 2.73) | 1.84 (1.36, 2.47) |
| Highest quintile | 78 | 2.21 (1.64, 2.98) | 2.09 (1.55, 2.82) | 1.87 (1.39, 2.51) |
| P for heterogeneity | .001 | .001 | .001 | |
| P for trend# | .001 | .001 | .001 | |
| 1.27 (1.19, 1.37) | 1.26 (1.17, 1.35) | 1.22 (1.14, 1.31) | ||
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| No | 229 | 1.00 | 1.00 | 1.00 |
| Yes | 83 | 1.04 (0.87, 1.24) | 1.04 (0.87, 1.24) | 0.95 (0.80, 1.13) |
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| Lowest quintile (ref) | 46 | 1.00 | 1.00 | 1.00 |
| 2nd quintile | 63 | 1.48 (1.10, 1.97) | 1.48 (1.11, 1.98) | 1.42 (1.07, 1.89) |
| 3rd quintile | 70 | 1.64 (1.24, 2.16) | 1.66 (1.26, 2.19) | 1.54 (1.17, 2.03) |
| 4th quintile | 72 | 1.71 (1.30, 2.25) | 1.73 (1.32, 2.26) | 1.56 (1.19, 2.05) |
| Highest quintile | 61 | 1.43 (1.06, 1.92) | 1.46 (1.09, 1.96) | 1.28 (0.95, 1.71) |
| P for heterogeneity | .003 | .002 | .010 | |
| P for trend | .006 | .004 | .084 | |
| 1.08 (1.00, 1.16) | 1.08 (1.01, 1.17) | 1.03 (0.96, 1.11) | ||
Note: RR: Risk Ratio, CI: Confidence Interval.
Model 1: minimally adjusted for age and gender.
Model 2: Model 1 + adjusted for father’s level of education, parents’ marital status, participant’s civic status, and place of residence during childhood.
Model 3: Model 2 + mutual adjustment for sleep quality, self-rated health, and psychological distress.
*P-value for heterogeneity to test the overall association between quintiles of IA and the outcome.
#P-value for trend to test whether the quintiles of IA are linearly associated with the outcome.
Gender-stratified Poisson regression analysis of the associations of internet addiction with poor sleep quality, self-rated health, and psychological distress.
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| No | 93 | 1.00 | 57 | 1.00 |
| Yes | 34 | 1.17 (0.86, 1.58) | 36 | 1.63 (1.17, 2.26) |
| P for interaction | .122 | |||
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| Lowest quintile (ref) | 23 | 1.00 | 11 | 1.00 |
| 2nd quintile | 24 | 1.08 (0.69, 1.71) | 18 | 1.56 (0.80, 3.02) |
| 3rd quintile | 26 | 1.10 (0.70, 1.72) | 18 | 1.53 (0.79, 2.97) |
| 4th quintile | 25 | 1.08 (0.69, 1.70) | 17 | 1.86 (0.96, 3.59) |
| Highest quintile | 29 | 1.40 (0.91, 2.15) | 29 | 2.83 (1.51, 4.95) |
| P for heterogeneity | .542 | .004 | ||
| P for trend | .176 | .001 | ||
| P for interaction | .478 | |||
| 1.14 (1.01, 1.30) | 1.32 (1.14, 1.54) | |||
| P for interaction | 0.115 | |||
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| No | 132 | 1.00 | 62 | 1.00 |
| Yes | 56 | 1.32 (1.09, 1.59) | 47 | 1.93 (1.46, 2.56) |
| P for interaction! | .025 | |||
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| Lowest quintile (ref) | 25 | 1.00 | 9 | 1.00 |
| 2nd quintile | 34 | 1.39 (0.91, 3.62) | 19 | 197 (0.97, 4.02) |
| 3rd quintile | 39 | 1.55 (1.15, 4.55) | 19 | 1.94 (0.96, 3.94) |
| 4th quintile | 47 | 1.85 (1.81, 7.44) | 28 | 3.72 (1.94, 7.12) |
| Highest quintile | 43 | 1.83 (1.74, 7.44) | 34 | 3.81 (2.01, 7.21) |
| P for heterogeneity | .004 | .001 | ||
| P for trend | .001 | .001 | ||
| P for interaction | .153 | |||
| 1.20 (1.11, 1.30) | 1.41 (1.24, 1.61) | |||
| P for interaction | .040 | |||
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| No | 143 | 1.00 | 86 | 1.00 |
| Yes | 46 | 1.01 (0.81, 1.25) | 37 | 1.09 (0.82, 1.45) |
| P for interaction | .607 | |||
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| Lowest quintile (ref) | 27 | 1.00 | 16 | 1.00 |
| 2nd quintile | 37 | 1.41 (0.98, 2.03) | 28 | 1.62 (0.98, 2.68) |
| 3rd quintile | 43 | 1.58 (1.12, 2.23) | 30 | 1.71 (1.05, 2.80) |
| 4th quintile | 49 | 1.79 (1.28, 2.48) | 23 | 1.71 (1.02, 2.87) |
| Highest quintile | 33 | 1.31 (0.90, 1.90) | 26 | 1.62 (0.98, 2.68) |
| P for heterogeneity | .006 | .263 | ||
| P for trend | .035 | .076 | ||
| P for interaction | .684 | |||
| 1.07 (0.98, 1.18) | 1.09 (0.96, 1.24) | |||
| P for interaction | .720 | |||
Note: RR: Risk Ratio, CI: Confidence Interval.
&The estimates were minimally adjusted for age.
!P-value for interaction was obtained from the pooled sample by fitting an exposure*gender interaction term in the age-adjusted Poisson model.
*P-value for heterogeneity to test the overall association between quintiles of IA and the outcome.
#P-value for trend to test whether the quintiles of IA are linearly associated with the outcome.